Plz help me ASAP , thxs

Answers

Answer 1

Answer: Bonnie biked 2.25 miles farther than Abigail. Bonnie biked 9.5 miles. Abigail bikes 7.25 miles.

Answer 2

Answer: Bonnie biked 2.25 miles longer. Bonnie biked 9.5 and Abigail biked 7.25. Hope this helped

Related Questions

1) Shane works at a computer store. If he earns $20.93 from a 7% commission on the sale of a printer, what is the price of the printer?2) Kayla earns a weekly salary of $290 plus a 5.5% commission on sales at a gift shop. How much would she make in a week if she sold $5700 worth of merchandise?3) Heather works in a clothes shop, where she earns a commission of 5% and no weekly salary. What will Heather's weekly sales have to be for her to earn $375 in one week?4) The sales tax rate in Brad's town is 4.25%. If he buys 3 lamps for $22.49 each and a sofa for $829.99, how much sales tax does he owe?
Whats 5,890 round to the nearest thousand
53/7 as a mixed number
does a polygon have at least 3 straight sides and angles or is it a figure with at least three sides?
Please help work is due tomorrow. Thanks

Daniel is buying trophies and mounting stands for the upcoming basketball awards ceremony. The trophies come in boxes of 12 and the mounting stands come in boxes of 10. He wants to buy the same number of trophies and mounting stands, but he wants to buy the least number of boxes as possible. How much should Daniel expect to pay if each box of trophies costs $10 and each box of mounting stands costs $6. Explain.

Answers

So, first, you have to find the smallest number that is divisible by both 12 and 10. Which is 60. So, you need 5 boxes of trophies and 6 boxes of stands

Now to get how much it will cost you now multiply the respective costs by the amount of boxes so you get

5 x 10 = 50

6 x 6 = 36

Then you add both

50 + 36 = 86

He will spend a total of $86 on both trophies and stands.

The fraction 5/8 is equivalent to

Answers

Answer:

$(5)/(8) = 0.625$

Step-by-step explanation:

The decimal form of 5/8 is .625 and the percent form is 62.5%

The cylinder is 10 meters wide and the volume is 300 cubic meters what's the height of the cylinder?

Answers

Cylinder is 10 meters wide, so its diameter is 10 meters. You get radius of it by dividing 10 by 2, which equals 5.
As you count volume of cylinder from that equation
$V=A*h= \pi r^(2)*h$
You get an equation to count height:
$h= (V)/( \pi r^(2) )$
h≈3.82 meters

Find the the supplementary angle of 128.9

Answers

The supplementary angle is 51.1 degrees

Estimate: 5.56*32.958

Answers

Answer:

183

Step-by-step explanation:

5.56*32.958 = 183.24648, round to nearest whole number

For security, a credit card number is coded in the following way, so that it can be sent as a message. Subtract each digit from 9. 1. Code the credit card number 3201 2342 3458 0931.

2. A coded credit card number is 2341 0135 7923 0133. What is the original credit card number?

3. Find f(x) if x represents a single input digit. What is the domain
of f(x)?

4. Find f-1(x). What is the domain of f-1(x)?

Answers

Answer:

1. 6798 7657 6541 9068.

2. 7658 9864 2076 9866.

3. $f(x)=9-x$ and domain of f(x) is {0,1,2,3,4,5,6,7,8,9}.

4. $f^(-1)(x)=9-x$ and domain of f⁻¹(x) is {0,1,2,3,4,5,6,7,8,9}.

We are given that,

The coding method for the card number is 'Subtract each digit from 9'.

So, we have,

Part 1: The number given is 3201 2342 3458 0931.

So, after subtracting each digit from 9, we have,

The coded number is 6798 7657 6541 9068.

Part 2: The coded number given is 2341 0135 7923 0133.

To find the original number, we will subtract the digits from 9.

The original number is 7658 9864 2076 9866.

Part 3: We have f(x), where x represents the single input digit.

That is, 'x' can have values from {0,1,2,3,4,5,6,7,8,9}.

As, the coded output is the number subtracted from 9.

We get, the function is $f(x)=9-x$ .

So, the domain of f(x) is {0,1,2,3,4,5,6,7,8,9}.

Part 4: We need to find the inverse function.

So, we have, $f(x)=9-x$ i.e. $x=9-f(x)$ .

Thus, the inverse function is $f^(-1)(x)=9-x$

Since, the range of f(x) is the domain of f⁻¹(x).

The domain of f⁻¹(x) is {0,1,2,3,4,5,6,7,8,9}.