Which of the following ratios is equivalent to 3:4?a
6:10
b
9:12
c
10:40
d
8:6

Answers

Answer 1
Answer: 9:12 because if you multiply both sides by three it gives you 9 and 12

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Select all that apply.Which of the following are equivalent? 0.4 40% 4% 2/5
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What is the value of b^2 0 4ac for the following equation?2x^2 0 2x 0 1 = 0 04 0 12
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Ellie is going to a carnival that has games and rides. Each game costs $2.50 and each ride costs $3.50. How much would Ellie have to pay if she wanted to play 5 games and go on 7 rides? How much would Ellie have to pay if she wanted to play xx games and go on yy rides?5 games and 7 rides:

Answers

1 game (x) = 2.50

1 ride (y) = 3.50

5x + 7y

5(2.50) + 7(3.50)

12.50 + 24.50

37

Ellie would have to pay $37 to play 5 games and go on 7 rides.

Hope this helps!! :)

Answer:

$37

Step-by-step explanation:

You are given the prices of the games and the rides.

First you find the games. Since there are 5 games, you do 2.50 * 5. This gives you 12.5. She would have to have $12.50 to spend.

Next, you do the rides. There are 7 rides, each for 3.50, so you do 3.50 * 7, giving you 24.50. She would have to have $24.50 to spend on rides.

Now the question asks how much she would have to pay to do both. This means you add your values:

12.5 + 24.5 = $37.

You are choosing between two health clubs. Club A offers membership for a fee of $ 14 $14 plus a monthly fee of $ 15. $15.  Club B offers membership for a fee of $ 18 $18 plus a monthly fee of $ 14. $14.  After how many months will the total cost of each health club be the​ same? What will be the total cost for each​ club?

Answers

Answer:

After 4 months total cost of each health club would be the​ same that is $74.

Step-by-step explanation:

Let x represent number of months.

We have been given that Club A offers membership for a fee of $14 plus a monthly fee of $15.

The total cost of using Club A for x months would be 15x+14.

We have been given that Club B offers membership for a fee of $18 plus a monthly fee of $14.

The total cost of using Club B for x months would be 14x+18.

Let us equate both equations to find number of months, when both health clubs cost would be same.

15x+14=14x+18

15x-14x+14=14x-14x+18

x+14=18

x+14-14=18-14

x=4

Therefore, after 4 months the total cost of each health club would be the​ same.

The total cost of using Club A: 15(4)+14=60+14=74

The total cost of using Club B: 14(4)+18=56+18=74

Therefore, the total cost for each club would be $74.

Find the distance between (-3,2) and (1,-3)

Answers