You are told that having a college education increases a person's earnings by 30% over their lifetime. A non-college graduate earns about $30,000 per year. How much more will you earn with a college education over a 40 year career?

Answers

Answer 1
Answer: 30,000(40)= 12000001200000(.3)=360000$360000 more
Answer 2
Answer: 30,000 per year annual income by a non-college educated man or woman
30% of 30,000. is 9,000. more every year for the college educated man or woman. 
If a person works 30 years at his or her career making 9,000. more annually then they will have earned 30 times 9,000. or 270,000. more than the non-educated individual.   

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Jarred wants to buy a go-cart for $1,200. His part-time job pays him $160 a week. He has already saved $400. Which inequality represents the minimum number of weeks (w) he needs to work, in order to have enough money to buy the go-cart?

Answers

Hello!

The answer is:

MinimumNumberOfWeeks\geq5

Why?

First, we need to find the money that Jarred needs including the money that he has already saved.

MoneyNeeded=1200-400=800

So, Jarred needs $800.

If he earns $160 a week, we can find the minimum weeks he has to work in order to earn $800 following the next steps:

WeeksToWork=(MoneyNeeded)/(WeeklyEarn)=(800)/(160)=5

So, if he has to work at least 5 weeks to earn the total amount of money, it can be expressed by the following inequality:

MinimumNumberOfWeeks\geq5

Have a nice day!

Final answer:

Jarred has to save $800 more to buy the go-cart, that is $1,200 minus the $400 he already saved. If he earns $160 per week, the inequality representing the minimal number of weeks he has to work is: 160w >= 800. If we solve this inequality for w, we find that w must be equal or greater than 5 weeks.

Explanation:

This question is about solving inequalities. The cost of the go-cart is $1,200 and Jarred has already saved $400. That leaves him with $800 he still needs to save.

His job pays him $160 a week. Therefore, we can identify the inequality as 160w + 400 ≥ 1,200.

To determine the minimum number of weeks Jarred needs to work, we solve for w

Steps to solve:

  1. Subtract 400 from both sides of the equation to isolate the term with w: 160w ≥ 800.
  2. Divide both sides by 160 to solve for w: w ≥ 5.
  3. As you cannot work a fraction of a week, the minimum number of weeks he needs to work is 5.

Learn more about inequalities here:

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What transformation is represented by the rule
(x,  y)→(−y,  x)

Answers

x and y are switched and y times -1 so

reflection across the x=y line (identiy line)
and since the x place it times -1, that is a reflection across y axis

so reflection across x=y line and y axis
it is going from quadrant 1 to quadrant 4.

it is reflected right?

sorry it has been a while since I have done this but I hope it helps :)

Use the information to answer the question.A store is having a sale on hats. The sale is buy one hat get one 50% off. The original price of one hat is $24.98. Alex bought several hats, and the
total cost was $187.35.

Answers

Answer:

  • 10 hats

Step-by-step explanation:

Original price

  • $24.98

Sale price

  • $24.98*1.5 = $37.47 for two hats

Total cost

  • $187.35

Hats sold:

  • 187.35/37.47 *2 = 10 hats

What is the perimeter of abc with vertices A(-2,9) B(7,-3) and C(-2,-3) in coordinate plane

Answers

For the answer to the question above,
A - C = ( -2, 9) - (- 2 -3) 

= ( 0, 12) 

AC = 12 

B - C = (7 - 3) - ( - 2 -3) 

= (9, 0) 

BC = 9 

ABC is a right -angled triangle with AC as the hypotenuse 

AC = sqrt( 9^2 + 12^2) 

= sqrt(81 + 144) 

= srqt(225) 

= 15 

Perimeter = 12 + 9 + 15 

= 36 units 

 So the answer is 36 units
I hope my answer helped you.

Answer:

36units

Step-by-step explanation:

yeah thatss right


Given the geometric series:16+2+1/4... find the sum of the geometric progression up to the 6th term​

Answers

The sum of the geometric progression up to the 6th term is 512/7

To find the sum of a geometric series, you can use the formula for the sum of a finite geometric series:

\[S_n = (a(1 - r^n))/(1 - r)\]

Where:

- Sₙ is the sum of the first n terms of the series.

- a is the first term of the series.

- r is the common ratio.

- n is the number of terms in the series.

In your case, you have the geometric series: 16, 2, 1/4, ...

1. Identify the values for the formula:

  - The first term (a) is 16.

  - The common ratio (r) is found by dividing the second term by the first term: 2/16 = 1/8.

  - You want to find the sum of the first 6 terms (n = 6).

2. Plug these values into the formula and calculate S₆:

S₆ = (16(1 - (1/8)⁶))/(1 - 1/8)

Now, calculate the individual terms in the formula:

S₆ = (16(1 - 1/262144))/(7/8)

S₆ = (16(262143/262144))/(7/8)

S₆ = ((4194288/262144)/(7/8)

Now, perform the division:

S₆ = (4194288/262144) \* (8)/(7)

S₆ = 64 * 8/7

Now, multiply:

S₆ = 512/7

So, the sum of the geometric progression up to the 6th term is 512/7

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1/8 the sum of 23 and 17

Answers

The correct answer is:(1)/(8) (23 + 17) = 5


Explanation:


1/8 the sum of 23 and 17 can mathematically be written as follows:

(1)/(8) (23 + 17)


As the sum of 23 and 17 is written as (23+17), and then multiply it with (1/8).


Now evaluate:

(1)/(8) (23 + 17)

(1)/(8) (40)

= 5


Hence the correct answer is 5

5

Further explanation

The Problem:

  • (1)/(8) the sum of 23 and 17
  • Write an expression to match and then evaluate.

The Process:

Step-1: Determine the sum of 23 and 17

\boxed{ \ 23 + 17 = 40 \ }

Step-2: Calculate (1)/(6) the sum of 16 and 20

(1)/(8) of the sum of 23 and 17 means (1)/(8) multiply the result of adding 23 and 17.

\boxed{ \ = (1)/(8) * 40 \ }

We can cross out 8 and 40 because they can be completely divided, but this time we continue the multiplication process.

\boxed{ \ = (40)/(8) \ or \ 40 / 8 \ }

\boxed{\boxed{ \ 5 \ }}

Thus the result is 5.

- - - - - - - - - -

Quick Steps:

\boxed{ \ = (1)/(8) * (23 + 17) \ }

\boxed{ \ = (1)/(8) * 40 \ }

\boxed{ \ = (40)/(8) \ or \ 40 / 8 \ }

\boxed{\boxed{ \ 5 \ }}

Learn more

  1. ³/₄ of a number is 27. What's the number? brainly.com/question/1026382
  2. \frac{1}{6} the sum of 16 and 20 brainly.com/question/2648640
  3. How many students are wearing a shirt other than blue or white? brainly.com/question/895261

Keywords: 1/8, the sum of 23 and 17, adding, multiply, dividing, 40, the result, 5