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Nataliya [291]
3 years ago
15

Kate needs 3 pieces of ribbon. She needs 2 pieces that are each 8.5 inches long and another piece that is 7.75 inches long. She

has a piece of ribbon that is 24 inches long and she wants to know if it will be enough.
Which statements are true?
Choose all answers that are correct.

A.
Kate estimates the total length by adding 9 + 9 + 8. She does not have enough ribbon.

B.
Kate calculates exactly how much ribbon she will need. She knows if she has enough ribbon.

C.
Kate estimates the total length by adding 8 + 8 + 7, which is less than 24. She has enough ribbon.
Mathematics
1 answer:
8090 [49]3 years ago
3 0
B is the correct answer
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Hello,

The correct answer is C) 9 hours and 5 minutes.

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A desk is on sale for 629$ which is 85% of the regular price. what is the regular price?
garik1379 [7]

Answer:

$740.00

Step-by-step explanation:

85% of x is 629

Translate into algebra. Use a decimal in place of the percent:

.85x = 629

Divide by .85

x = 740

This answer makes sense because the regular price should be a little higher than the sale price. If they are paying 85% they're only getting 15% off.

Check:

740×.85 = 629

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olga55 [171]

Answer:

45 = 2x + 22

Step-by-step explanation:

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Step 1: Set up equation

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nika2105 [10]
C none of the above
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Please answer this question (10) GIVING BRAINLIEST!!
sweet [91]
<h3>Answer:  y = 5</h3>

==============================================================

Explanation:

For any rectangle, the diagonals are always the same length. We can use congruent triangles to prove this.

This means AC = BD.

Also, the diagonals of a rectangle cut each other in half (bisect). This indicates the following two equations

  • AP = PC
  • BP = DP

We'll use that second equation along with BP = -2x+23 and DP = 3y-6 to form the equation -2x+23 = 3y-6. This will be used later.

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

By the segment addition postulate, we know that

BP+DP = BD

(-2x+23)+(3y-6) = BD

BD = -2x+3y+17

Since the diagonals are equal, we also know that AC = -2x+3y+17

We are given that AC = 2x+4

Equating the two right hand sides leads to the equation 2x+4 = -2x+3y+17

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

The conclusion of each the last two sections was the following two equations

  • -2x+23 = 3y-6
  • 2x+4 = -2x+3y+17

We have two equations and two unknowns. We have enough info to be able to find x and y.

Let's isolate 3y in the first equation

-2x+23 = 3y-6

3y-6 = -2x+23

3y = -2x+23+6

3y = -2x+29

Then we can plug this into the second equation

2x+4 = -2x+3y+17

2x+4 = -2x+(3y)+17

2x+4 = -2x+(-2x+29)+17 .... replace 3y with -2x+29

Now solve for x

2x+4 = -2x+(-2x+29)+17

2x+4 = -2x-2x+29+17

2x+4 = -4x+46

2x+4x = 46-4

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3y = -2x+29

3y = -2(7)+29

3y = -14+29

3y = 15

y = 15/3

y = 5

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3 years ago
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