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insens350 [35]
2 years ago
14

Worth 15 points!!!!!!!!!!!!!!

Mathematics
2 answers:
Delvig [45]2 years ago
8 0
Answer: y=17.4 and X=72

Explanation:

So since the degree of the inner top right one is 108, the degree to the one next to that (the one to the left of the 108) is 72 degrees.

This is because two degrees next to each other (next to each other as in that must both be under or over a parallel line and they have to be on opposite sides of the transversal line) will equal to 180.

Now that we know that the inner top left degree is 72, we have also figured out that (5y-3) will equal 72. So, the number we substitute y for will have to make the whole equation equal 72.

To find Y, we almost reverse the problem.

We plug in 72 where y is, but we divide 72 by 5 , which is 14.4. Then 14.4 +3 is 17.4. So, Y=17.4.

We also know that X is 72 because if (5y-3) equals 72, X is going to be the same. So, X=72.
GrogVix [38]2 years ago
7 0
Y = 15 and X = 72°

Explanation = 72 + 108 = 180
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<em>100% CORRECT ANSWERS </em>

Question 1

Consider the sequence:

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Question 2

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3 years ago
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almond37 [142]
C should be the answer
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3 years ago
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Slope
siniylev [52]

Answer:

(blue)

slope -( 3)

y-intercept -( -1)

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(yellow)

slope -( 3)

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Step-by-step explanation:

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2 years ago
What is the current value of a zero-coupon bond that pays a face value of $1,000 at maturity in 6 years if the appropriate disco
Zolol [24]

Answer:4

Step-by-step explanation:

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To figure the price you should pay for a zero-coupon bond, you'll follow these steps:

Divide your required rate of return by 100 to convert it to a decimal.

Add 1 to the required rate of return as a decimal.

Raise the result to the power of the number of years until the bond matures.

Divide the face value of the bond to calculate the price to pay for the zero-coupon bond to achieve your desired rate of return.

First, divide 4 percent by 100 to get 0.04. Second, add 1 to 0.04 to get 1.04. Third, raise 1.04 to the sixth power to get 1.2653. Lastly, divide the face value of $1,000 by 1.2653 to find that the price to pay for the zero-coupon bond is $790,32.

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LUCKY_DIMON [66]

Answer:

(3y - 2)(2y - 7)

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Use these factors to split the y- term

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= (3y - 2)(2y - 7) ← in factored form

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