Julia owns a sub sandwich shop and has the following costs each month:
Labor costs (management & workers) $7,000
Insurance = $900
Rent = $800
Utilities $300
Average cost of ingredients/ packaging for each sub= $1.15
1-Julia sells subs for$6 each how many subs will she need to sell to break even each month based on the costs listed above?
2-in order to make that break even number more manageable. Julia has found a new meat and vegetable distributor that can lower the average cost of ingredients /packaging down to $0.95 per sub if all of the other costs remain the same what would the new breakeven point be?
3-Julia decides to reposition her sub shop as “upscale” with fresher meats and vegetables along with premium packaging for the subs her new price point is $10 per sub but her variable costs have rise into $4.22 per sub if only the other cost remain the same what is the break even point now?

Answers

Answer 1

The Julia needs to sell at least 1,819 subs to break even each month with the new upscale repositioning of her sub shop.

1- To break even, Julia needs to cover all her costs which include labor costs, insurance, rent, and utilities along with the cost of ingredients and packaging.
Total fixed costs = Labor costs + Insurance + Rent + Utilities = $7,000 + $900 + $800 + $300 = $8,000
Total variable cost per sub = Average cost of ingredients/packaging = $1.15

To break even, Julia needs to sell enough subs to cover her fixed costs and variable costs.

Breakeven point = Fixed costs / (Price per sub - Variable cost per sub)
Breakeven point = $8,000 / ($6 - $1.15) = 1,778.26

Therefore, Julia needs to sell at least 1,779 subs to break even each month.

2- If Julia is able to lower the average cost of ingredients and packaging per sub to $0.95, then the new variable cost per sub becomes $0.95. All other costs remain the same.

Breakeven point = Fixed costs / (Price per sub - Variable cost per sub)
Breakeven point = $8,000 / ($6 - $0.95) = 1,723.68

Therefore, Julia needs to sell at least 1,724 subs to break even each month with the new lower cost of ingredients and packaging.

3- If Julia raises the price per sub to $10 and the variable cost per sub rises to $4.22, the new breakeven point becomes:

Breakeven point = Fixed costs / (Price per sub - Variable cost per sub)
Breakeven point = $8,000 / ($10 - $4.22) = 1,818.18

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Related Questions

1. Solve the following system of equations graphically. Make sure to check the solution.

y = 1/2x - 3
y = 3/4x + 2

Answers

Answer:

Step-by-step explanation:

pls help lol it’s due tomorrow

Answers

Answer: 100 degrees
(If you need an explanation, just comment)
(Also if you can please give me brainliest)

The average retail price of gasoline (all types) for the first half of 2005 was 212.2 cents. What would the standard deviation have to be in order for a 11% probability that a gallon of gas costs less than $1.80? Round z-value calculations to two decimal places and final answer to the nearest cent.

Answers

Given:

Average retail price of gasoline (all types) for the first half of 2005 = 212.2 cents
Probability that a gallon of gas costs less than $1.80 = 11%
We need to find the standard deviation required for this probability
First, we need to convert the price of $1.80 to cents:
$1.80 = 180 cents

Next, we need to find the z-score corresponding to the 11th percentile (since we want the probability of a price less than $1.80):
Using a standard normal distribution table or calculator, we find that the z-score for the 11th percentile is approximately -1.22.

Now, we can use the formula for z-score to find the standard deviation:
z = (x - μ) / σ
where:
z = -1.22
x = 180 cents (price of gas)
μ = 212.2 cents (average price of gas)
σ = standard deviation

Rearranging the formula and substituting the values, we get:
σ = (x - μ) / z
σ = (180 - 212.2) / (-1.22)
σ = 26.2 / 1.22
σ ≈ 21.48

Therefore, the standard deviation required for an 11% probability that a gallon of gas costs less than $1.80 is approximately 21.48 cents.

PLEASE I REALLY NEED HELP PLEASE

A car was valued at $45,000 in the year 1991. The value depreciated to $12,000 by the year 2000.

A) What was the annual rate of change between 1991 and 2000?
r=-------------Round the rate of decrease to 4 decimal places.

B) What is the correct answer to part A written in percentage form?
r=------------%

C) Assume that the car value continues to drop by the same percentage. What will the value be in the year 2003 ?
value = $----------------Round to the nearest 50 dollars.

Answers

A)  The annual rate of change or APR between 1991 and 2000 is approximately -0.1091.

B) The correct answer to part A in percentage form is approximately -10.91%.

C) The value of the car in 2003 is $7,750.

What is annual rate?

The car depreciated from $45,000 to $12,000 in 9 years. Using the formula for annual rate of change or annual percentage rate (APR):

r = [tex](Vf/Vi)^{1/n}[/tex] - 1

where Vf is the final value, Vi is the initial value, n is the number of years, and r is the annual rate of change or APR.

Substituting the given values:

r = [tex]($12,000/$45,000)^{1/9}[/tex] - 1

r ≈ -0.1091

Therefore, the annual rate of change or APR between 1991 and 2000 is approximately -0.1091.

B) The correct answer to part A in percentage form is approximately -10.91%.

What is APR?

To express the answer as a percentage, multiply the annual rate of change by 100 and round to the nearest 0.01%:

r = -0.1091 × 100

r ≈ -10.91%

Therefore, the correct answer to part A in percentage form is approximately -10.91%.

C) The value of the car in 2003 is $7,750.

What is the value?

To find the value of the car in 2003, we need to use the same percentage rate of decrease from 2000 to 2003. Since 2003 is 3 years after 2000, the value will be:

value = $12,000 × (1 + r)³

value ≈ $7,729.18

Rounding to the nearest 50 dollars, the value of the car in 2003 is $7,750.

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Match each sum or difference with the correct simplified expression.
(x-5)-(x + 1)
(x-5)+ (x + 1)
(x-5)+ (x-1)
(x-5)-(x-1)
Intro
-4
2x-6
-6
2x-4

Answers

Answer:

Step-by-step explanation:

[tex](x-5)-(x + 1)=x-5-x-1=-6[/tex]

[tex](x-5)+ (x + 1)=x-5+x+1=2x-4[/tex]

[tex](x-5)+ (x-1)=x-5+x-1=2x-6[/tex]

[tex](x-5)-(x-1)=x-5-x+1=-4[/tex]

Use substitution to determine whether the given number is a zero of the given
polynomial.
3; f(x) = -x^4 -8x²-x-5


also

Answers

As f(3) is not equal to zero, 3 is not a zero of the polynomial f(x) = -x⁴ -8x²-x-5.

How to determine whether a given number is a zero of the a polynomial?

Given the polynomial in the question;

f(x) = -x⁴ -8x²-x-5

Given number: 3

To check if 3 is a zero of the polynomial f(x) = -x⁴ -8x²-x-5, we need to substitute x = 3 into the polynomial and see if the result will give zero.

f(x) = -x⁴ -8x²-x-5

plug i x = 3

f(3) = -3⁴ - 8(3)² - 3 - 5

= -81 - 72 - 3 - 5

= -161

Therefore, 3 is not a zero of the polynomial f(x) = -x⁴ -8x²-x-5.

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Estimate the cost of painting a concrete patio if it is a 12 foot by 14 foot rectangle, and a quart of paint that covers 53 square feet costs $10.99

Answers

Answer:

$43.96

Step-by-step explanation:

We first need to find the area of the patio which is 12-foot by 14-foot

12 ft * 14 ft = 168 sq ft

next, we need to know how many quarts are needed to cover the entire area of the patio, and we know a quart cover 53 square feet, so we divide the total area of the patio by 53:

168 sq ft ÷ 53 sq ft/quart ≈ 3.17 quarts

We'll need to buy 4 quarts of paint to cover the entire patio.
The cost of 1 quart of paint is $10.99, so the total cost of 4 quarts will be:

4 quarts x $10.99/quart = $43.96

Therefore, the estimated cost of painting the concrete patio will be around $43.96.

How many different committees can be formed from 12 teachers and 43 students if the committee consists of 2 teachers and 2 students

Answers

Answer: 59598

Step-by-step explanation:

It would be 12C2 for the teachers

and 43C2 for the students

12C2=66

43C2=903

66*903=59598

ASAAPP ONE QUESTION ONLY

Answers

Answer:

mWX = 106°

-------------------------------

Angles at vertex V and Y are of same measure since they intercept same arc WX:

6x - 7 = 10x - 4710x - 6x = 47 - 74x = 40x = 10

Angle measure of V and Y is:

6*10 - 7 = 60 - 7 = 53°

Arc measure of WX is double the inscribed angle:

mWX = 2*53° = 106°

If you divide a positive number that is larger than 36 by a positive number that is less than 9, what can you definitely say about the relative value of the quotient?


It must be equal to 5

It must be greater than 4

It must be between 9 and 36

It must be less than 4

Answers

If you divide a positive number that is larger than 36 by a positive number that is less than 9, you can definitely say that the quotient must be greater than 4.

This is because dividing a number that is larger than 36 by a number that is less than 9 will result in a quotient that is greater than 4. For example, if we divide 40 by 8, we get a quotient of 5. If we divide 50 by 7, we get a quotient of approximately 7.14, which is greater than 4.

Therefore, the correct answer is: It must be greater than 4.

Answer:

It must be greater than 4

Step-by-step explanation:

We know that 36 ÷ 9 = 4.

Therefore, if the denominator is less than 9 and the numerator is greater than 36, the quotient would only increase since the numerator increases while the denominator decreases.

Therefore, it must be greater than 4.

what function is equivalent to the following:

the cofunction of sin

Answers

Trigonometric ratios connect angles and sides of right triangle. The cofunction of sinθ = cosecθ.

What is trigonometric ratios?

Trigonometric ratios are mathematical proportions that connect the angles and sides of a right triangle. The hypotenuse, adjacent, and opposing sides are the three sides of a right triangle, which is a triangle having one angle of 90 degrees.

For example, imagine a triangle made up of wires of length L.

The same wire can be used to create a square if all sides are the same length.

The length covered by the perimeter of the shape is called the perimeter. Therefore, the units of circumference are the same as the units of length.

As we can say, the surroundings are one-dimensinal. As a result, you can measure in meters, kilometers, millimeters, etc.

Inches, feet, yards, and miles are other globally recognized units of circumference measurement.

Hence, The function equivalent to sinθ = cosecθ.

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At this year's State Fair, there was a dice rolling gamne. If you rolled two dice and got a sum of 2 or 12, you won $12. If you rolled a 7, you won $5. Any other roll was a loss. It cost $1 to play one game with one roll of the dice. What is the expectation of the game? Round your answer to the nearest cent.
The expectation of this game is approximately dollars.

Answers

the expectation of the game is $0.22 per game. This means that on average, for every game played, the player can expect to win $0.22. However, this does not guarantee that the player will actually win $0.22 every time they play the game. It simply means that over many plays of the game, the player's winnings will average out to $0.22 per game.

How to solve the probability?

To find the expectation of the game, we need to calculate the probability of winning and losing and multiply them by their corresponding payoffs.

First, let's calculate the probability of rolling a sum of 2 or 12. There is only one way to roll a sum of 2 or 12, which is by rolling a pair of ones or a pair of sixes, respectively. So, the probability of rolling a sum of 2 or 12 is:

P(2 or 12) = P(1,1) + P(6,6) = (1/6) * (1/6) + (1/6) * (1/6) = 1/18

Next, let's calculate the probability of rolling a 7. There are six ways to roll a sum of 7, which are: (1,6), (2,5), (3,4), (4,3), (5,2), and (6,1). So, the probability of rolling a 7 is:

P(7) = P(1,6) + P(2,5) + P(3,4) + P(4,3) + P(5,2) + P(6,1) = 6 * (1/6) * (1/6) = 1/6

Finally, the probability of losing is:

P(loss) = 1 - P(2 or 12) - P(7) = 1 - 1/18 - 1/6 = 11/18

Now, we can calculate the expectation of the game as follows:

E(X) = (12 * P(2 or 12)) + (5 * P(7)) - (1 * P(loss))

= (12 * 1/18) + (5 * 1/6) - (1 * 11/18)

= 2/9 + 5/6 - 11/18

= 0.22

So, the expectation of the game is $0.22 per game. This means that on average, for every game played, the player can expect to win $0.22. However, this does not guarantee that the player will actually win $0.22 every time they play the game. It simply means that over many plays of the game, the player's winnings will average out to $0.22 per game.

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2. You check 50 cartons of eggs. Eight of the cartons have at least one
cracked egg. What is the experimental probability that a carton of ega
has no cracked eggs?

Answers

Answer: 3/20 and 15%

Step-by-step explanation:

I NEED THIS ANSWER TO THIS QUESTION

Answers

You should invest $139.07 each month to end up with $17,000 in 8 years, assuming a guaranteed APR of 4.5%.

What is annual interest rate?

The annual interest rate (also known as the annual percentage rate or APR) is the amount of interest that is charged on a loan or investment over the course of one year.

According to question:

To calculate the monthly deposit needed to reach the target amount of $17,000 in 8 years at a guaranteed APR of 4.5%, we can use the formula for future value of an annuity:

FV = P * ([tex](1 + r/n)^(n*t)[/tex] - 1) / (r/n)

where FV is the future value, P is the monthly payment, r is the annual interest rate, n is the number of compounding periods per year, and t is the number of years.

In this case, we want to find the monthly payment (P), and we know that:

FV = $17,000

r = 4.5% = 0.045 (decimal)

n = 12 (since we are making monthly deposits)

t = 8

When these values are added to the formula, we obtain:

$17,000 = P * ([tex](1 + 0.045/12)^(12*8)[/tex] - 1) / (0.045/12)

Simplifying and solving for P, we get:

P = $139.07

Therefore, you should invest $139.07 each month to end up with $17,000 in 8 years, assuming a guaranteed APR of 4.5%.

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Pls help, Micheal tracked the value of his boat each year after he purchased it. Determine whether the data are linear, quadratic, or exponential. Use regression to the function that models the data.

Answers

This means that after two years since the purchase, the boat was worth $24.57.

What is worth?

In general, worth refers to the value or monetary equivalent of something. It can be used to describe the financial value of assets such as property, stocks, or commodities, or to describe the value of something in terms of its usefulness, importance, or significance.

Michael tracked the value of his boat each year after he purchased it. Determine whether the data are linear, quadratic, or exponential. Use regression to find the function that models the data.

16.75

19.5

4

3

22.9

27.25

2

1

32

0

Years Since Purchase

To better understand the exponential function that models the data, let's break it down:

y = 10.92 * 1.50ˣ

The constant "10.92" represents the initial value of the boat when it was purchased. This means that the boat was worth $10.92 when Michael first bought it.

The constant "1.50" represents the growth factor of the boat's value. This means that each year, the value of the boat increases by a factor of 1.50.

The variable "x" represents the number of years since the boat was purchased. The function takes this input and returns the value of the boat at that time.

For example, if we plug in x=1 into the function, we get:

y = 10.92 * 1.50¹

y = 16.38

This means that after one year since the purchase, the boat was worth $16.38. Similarly, if we plug in x=2 into the function, we get:

y = 10.92 * 1.50²

y = 24.57

This means that after two years since the purchase, the boat was worth $24.57.

It's important to note that the exponential function assumes that the growth rate remains constant over time. In reality, the value of the boat may be affected by other factors such as wear and tear, maintenance, and market fluctuations. Nevertheless, the exponential function provides a useful model for understanding the trend in the data and making predictions about the future value of the boat.

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4) Two Truths and a Lie. Use what you know about the patterns in area models to determine which two area models correctly represent a factorable polynomial in the form of ax^2 + bx + c where c = 40. The middle “b” term is unknown

Answers

The correct area models are 4e and none of the given models for 4d and 4c.

What is the quadratic equation?

The solutions to the quadratic equation are the values of the unknown variable x, which satisfy the equation. These solutions are called roots or zeros of quadratic equations. The roots of any polynomial are the solutions for the given equation.

The area model of 4c is incorrect because the last term of the polynomial, which is 40, is represented by the bottom right box of the area model. However, in the given area model, the box representing 40 is in the upper row.

The area model of 4e is correct because it represents the polynomial as the product of two binomials, where the factors are (x-5) and (x-8).

When multiplied using the distributive property, the resulting polynomial is x² - 13x + 40, which matches the given polynomial form.

The area model of 4d is incorrect because it does not properly represent a factorable polynomial.

It only includes three boxes, representing the three terms of the polynomial, but it does not show how the terms can be factored into binomials.

Therefore, the correct area models are 4e and none of the given models for 4d and 4c.

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Select "Growth" or "Decay" to classify each function.


y=200(0.5)2t = DECAY

y=12(2.5)t6 = GROWTH

y=(0.65)t4 = DECAY

just took the test

Answers

y=200(0.5)2t  this functiοn represents decay, y=12(2.5)t6 this functiοn represents grοwth and y=(0.65)t4 this functiοn represents decay.

What is functiοn?

In mathematics, a functiοn is a relatiοnship between twο sets οf elements, called the dοmain and the range, such that each element in the dοmain is assοciated with a unique element in the range.

In general, we can determine whether a functiοn represents grοwth οr decay by examining the base οf the expοnential term.

If the base is greater than 1, the functiοn represents grοwth.

If the base is between 0 and 1, the functiοn represents decay.

Here are the classificatiοns fοr each οf the given functiοns:

y=200(0.5)2t

The base οf the expοnential term is 0.5, which is between 0 and 1. Therefοre, this functiοn represents decay.

y=12(2.5)t6

The base οf the expοnential term is 2.5, which is greater than 1. Therefοre, this functiοn represents grοwth.

y=(0.65)t4

The base οf the expοnential term is 0.65, which is between 0 and 1. Therefοre, this functiοn represents decay.

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Complete Question:

Select "Growth" or "Decay" to classify each function.

Function Which ones are growth or decay

f(x)=(1.05)t4

y=100(0.4)t

f(x)=14(10)t12

A DVD rotates through an angle of 20pi radians in 1 second. At this speed, the DVD will make ____ revolutions in 1 minute!

Answers

One revolution is equal to 2π radians. Therefore, to find the number of revolutions made by the DVD in 1 minute, we can first find the number of revolutions made by the DVD in 1 second and then multiply by 60 to convert from seconds to minutes.

In 1 second, the DVD rotates through an angle of 20π radians. To find the number of revolutions, we can divide this angle by 2π:

20π radians ÷ 2π radians/revolution = 10 revolutions

Therefore, in 1 second, the DVD makes 10 revolutions. To find the number of revolutions in 1 minute, we can multiply by 60:

10 revolutions/second × 60 seconds/minute = 600 revolutions/minute

So the DVD will make 600 revolutions in 1 minute.

how many degrees is a obtuce angel

Answers

Obtuse*

Angels between 90 and 180 degrees are obtuse angels.

Solve using the substitution method
2x -y = 7 and -6x + 3y = 21

Answers

There is no solution to the given system of equations. Therefore, the system is inconsistent.

How to solve the equation using substitution method?

To solve this system of equations using the substitution method, we need to solve one of the equations for one of the variables, and then substitute that expression into the other equation. Let's solve the first equation for y:

2x - y = 7

-y = -2x + 7

y = 2x - 7

Now we substitute this expression for y into the second equation:

-6x + 3y = 21

-6x + 3(2x - 7) = 21

-6x + 6x - 21 = 21

-21 = 21

This is a contradiction, and there is no solution to the system of equations. Therefore, the system is inconsistent.

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A, B & C form the vertices of a triangle.

CAB = 90°,

ABC = 59° and AC = 9.3.
Calculate the length of AB rounded to 3 SF.

Answers

We can use the trigonometric ratios to solve this problem. Since we know that ∠CAB = 90°, we can use the sine ratio to find the length of AB:

sin(59°) = AB/9.3

AB = 9.3 sin(59°)

Using a calculator, we get:

AB ≈ 8.013

Rounding to 3 significant figures, the length of AB is:

AB ≈ 8.01

Translate the verbal phrase into a mathematical expression. Use x to represent the unknown number.
the product of 6 less than a number and 2 more than the number

The complete verbal phrase translates to
(Do not perform the calculation.)

Answers

The expression represents the product of two terms = (x - 6) × (x + 2)

What do you mean by Linear Equation ?

An equation in mathematics that is linear has a variable whose maximum power is 1. Alternatively said, it is an algebraic equation of the following form:

ax+ b = 0

where an is a constant that cannot equal zero, b is a constant, and x is a variable. Another way to express a linear equation in its general form is as follows:

y = mx + b

where the y variable is the dependent variable, the independent variable is x, the slope is m, and the y-intercept is b.

The product of 6 less than a number and 2 more than the number can be translated into the mathematical expression:

(x - 6) × (x + 2)

Here, x represents the unknown number, and the expression represents the product of two terms: "6 less than a number" (x - 6) and "2 more than the number" (x + 2).

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To the nearest whole number, what is the mean of the
number of stamps for these four friends?
F. 92
G. 124
H. 203
J. 217
K. 234

Answers

To find the mean of the number of stamps for these four friends, we need to add up the total number of stamps and divide by 4 (the number of friends). 
Samir has 60 stamps. Lisa has 2 1/2 times as many stamps as Samir, which can be calculated as follows: 2 1/2 * 60 = 150 

Kwame has 443 stamps. 
Jake has 159 fewer stamps than Kwame, which can be calculated as follows: 443 - 159 = 284 To find the total number of stamps, we add up the number of stamps each friend has: 60 + 150 + 443 + 284 = 937 

To find the mean, we divide by 4: 937 / 4 = 234.25 

Therefore, to the nearest whole number, the mean of the number of stamps for these four friends is 234. 
Therefore, the answer is K. 234.

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Please help with this

Answers

The probability that a passenger is traveling for business is 67.1%.

The probability of a passenger bringing a laptop on a flight if the passenger is traveling for business is 0.352 or approximately 35.2%.

How to calculate the probability

The probability that a passenger is traveling for business can be calculated by adding the number of passengers traveling for business and dividing by the total number of passengers:

P(traveling for business) = (274 + 397) / 1000 = 0.671

Therefore, the probability that a passenger is traveling for business is 0.671 or approximately 67.1%.

b. The probability of a passenger bringing a laptop on a flight if the passenger is traveling for business can be calculated as follows:

P(laptop | traveling for business) = number of passengers with a laptop and traveling for business / number of passengers traveling for business

P(laptop | traveling for business) = 236 / 671 = 0.352

Therefore, the probability of a passenger bringing a laptop on a flight if the passenger is traveling for business is 0.352 or approximately 35.2%.

c. It should be noted that to determine if there is an association between bringing a laptop on a flight and traveling for business, we can compare the proportion of passengers who bring a laptop when traveling for business versus when not traveling for business. If the proportions are different, it suggests an association.

P(laptop | traveling for business) = 0.352

P(laptop | not traveling for business) = 0.093

The proportions are different, which suggests an association between bringing a laptop on a flight and traveling for business.

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cadens savings account had $70 in its first year. each year since the , his account accumulated interest amounting to 10% of the valance in the previous year.

let f(n) be cadens account balance at the nth year of the saving

f is a sequence what kind of sequence is it

Answers

The supplied question's response based on the savings account is A geometric sequence is the sequence f.

What is Geometric sequence?

A geometric sequence is a set of numbers where each term is obtained by multiplying the one before it by a predetermined quantity known as the common ratio. The following is the generic formula for a geometric sequence:

[tex]a, ar, ar^2,ar^3,ar^4,...[/tex]

There are two types of geometric sequences: finite and endless. While an infinite geometric sequence has no end, a finite geometric sequence has a set number of terms.

Because each term is created by multiplying the term that came before by a constant ratio of 1.1, the sequence f is a geometric sequence. (which accounts for the interest that has accrued on the preceding balance using the formula 1 + 0.1).

The first term is for $70, and each succeeding term is equal to the first term times 1.1. As a result, the nth term of the series can be

written as: [tex]f(n)=\$ \times 1.1^{n-1}[/tex]

where n is how long it has been since the first year of saving.

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evaluate the expression -5+7-(-3)

Answers

Answer:

the answer is 5........

Answer: I rechecked and confirmed the answer. The answer is 5.

HELP PLS THIS IS DUE TOMORROW PLSSSSSSSS

Are ARST and ANSP similar? Use pencil and paper. Find the
measure of the angles in each triangle.

Which two angles must be congruent? What type of angles are they? (1 point)

Answers

The measure of the angles in triangle ARST are: 28 degrees, 28 degrees, 124 degrees, 124 degrees. The measure of the angles in triangle ANSP are: 28 degrees, 51 degrees, 101 degrees, 129 degrees.

What is angle?

An angle is a geοmetric figure fοrmed by twο rays οr lines with a cοmmοn endpοint, called the vertex. Angles are typically measured in degrees οr radians and are used tο describe the amοunt οf turn οr rοtatiοn between twο intersecting lines οr οbjects. Angles can be acute (less than 90 degrees), right (exactly 90 degrees), οbtuse (greater than 90 degrees), straight (exactly 180 degrees), οr reflex (greater than 180 degrees).

Here,

To find the measure of the angles in each triangle, we need to solve for the value of x in both equations.

For the first equation, we can simplify it as follows:

x + 14 = 2x

Subtracting x from both sides, we get:

14 = x

For the second equation, we can simplify it as follows:

3x + 9 = 2x + 23

Subtracting 2x and 9 from both sides, we get:

x = 14

Now that we know x = 14, we can find the measure of the angles in each triangle.

In triangle ARST, we have:

angle A = x + 14

= 14 + 14

= 28 degrees

angle R = 2x

= 2(14)

= 28 degrees

angle S = 180 - (angle A + angle R)

= 180 - (28 + 28)

= 124 degrees

angle T = 180 - (angle A + angle R)

= 180 - (28 + 28)

= 124 degrees

In triangle ANSP, we have:

angle A = x + 14

= 14 + 14

= 28 degrees

angle N = 3x + 9

= 3(14) + 9

= 51 degrees

angle S = 180 - (angle A + angle N)

= 180 - (28 + 51)

= 101 degrees

angle P = 180 - (angle N)

= 180 - 51 = 129 degrees

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A parallelogram has an area of 14.4 square feet. The base is 4.5 centimeters. What is the height?​

Answers

We know that the area of a parallelogram is given by the formula A = bh, where A is the area, b is the base, and h is the height. In this case, we are given the area and the base, and we need to find the height.

We can rearrange the formula to solve for h: h = A/b

Plugging in the given values, we get:

h = 14.4 sq ft / 4.5 cm

Note that the units are different for area and base, so we need to convert them to the same units. Let's convert the base to feet, since the area is given in square feet:

h = 14.4 sq ft / (4.5 cm / 30.48 cm/ft) [converting cm to ft]

h = 14.4 sq ft / 0.148 ft

h ≈ 97.3 cm

Therefore, the height of the parallelogram is approximately 97.3 cm.

An artist built a wooden sculpture in the shape shown below.

Rectangular prism with length as 9 feet, breadth as 7 feet and height as 8 feet is given. A rectangular prism with length as 7 feet, breadth as 7 feet and height as 4 feet is cut from the right top end of the bigger prism.

Part A
Which expressions could be used to find the volume of the sculpture?
Select all that apply.
A. (7 × 8 × 2) + (7 × 7 × 4)
B. (8 × 2 × 7) + (9 × 4 × 7)
C. (2 × 4 × 7) + (7 × 4 × 7)
D. (9 × 4 × 7) + (2 × 7 × 4)
PartB
What is the volume of the sculpture?
Enter your answer in the box.

cubic feet

Answers

the expressions that could be used to find the volume of the sculpture are A and B and  the volume of the sculpture is 364 cubic feet.

Part A:

To find the volume of the sculpture, we need to add the volumes of the two rectangular prisms: the original one and the one that was cut from it. We can express the volume of the original prism as:

9 × 7 × 8

And the volume of the cut prism can be expressed as:

7 × 7 × 4

So, the expressions that could be used to find the volume of the sculpture are A and B:

A. (7 × 8 × 2) + (7 × 7 × 4)

B. (8 × 2 × 7) + (9 × 4 × 7)

Part B:

Using expression A, we get:

(7 × 8 × 2) + (7 × 7 × 4) = 112 + 196 = 308 cubic feet

Using expression B, we get:

(8 × 2 × 7) + (9 × 4 × 7) = 112 + 252 = 364 cubic feet

Therefore, the volume of the sculpture is 364 cubic feet.

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What was the age distribution of prehistoric Native Americans? Suppose an extensive anthropological studies in the southwestern United States gave the following information about a prehistoric extended family group of 84 members on what is now a Native American reservation.
Age range (years) 1-10 11-20 21-30 31 and over
Number of individuals 35 22 20 7
For this community, estimate the mean age expressed in years, the sample variance, and the sample standard deviation. For the class 31 and over, use 35.5 as the class midpoint. (Round your answers to one decimal place.)
x =
years
s2 =
s =
years

Answers

Mean age: 16.1 years, Sample variance: 50.47 square years and Sample standard deviation: 7.10 years for the given problem.

To estimate the mean age, we need to find the midpoint of each age range and multiply it by the number of individuals in that range. Then we add up these products and divide by the total number of individuals:

Mean age = [(1+10)/2 x 35 + (11+20)/2 x 22 + (21+30)/2 x 20 + 35.5 x 7] / 84

= (5.5 x 35 + 15.5 x 22 + 25.5 x 20 + 35.5 x 7) / 84

= 16.1

Therefore, the estimated mean age of this extended family group is 16.1 years.

To calculate the sample variance, we need to find the deviation of each age from the mean, square each deviation, and add up these squared deviations. Then we divide this sum by the total number of individuals minus one:

s2 = [(1-16.1)2 x 35 + (11-16.1)2 x 22 + (21-16.1)2 x 20 + (35.5-16.1)2 x 7] / (84-1)

= (2254.05 + 537.08 + 220.89 + 253.68) / 83

= 50.47

Therefore, the estimated sample variance is 50.47 square years.

We simply take the square root of the sample variance to calculate the sample standard deviation:

s = [tex]\sqrt{s2}[/tex]

= s[tex]\sqrt{50.47}[/tex]

= 7.10

Therefore, the estimated sample standard deviation is 7.10 years.

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