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denis23 [38]
3 years ago
9

Find the value of y when x = 10, if y = 35 when x = 7.

Mathematics
2 answers:
olga55 [171]3 years ago
8 0

Set up a proportion:

y = 35 when x = 7

y = ? when x = 10

To get x from 7 to 10, you have to multiply by \frac{10}{7}. Therefore, you do the same to 35, and you get:

35 \times \frac{10}{7} = 50

And your answer is 50 :)

Anvisha [2.4K]3 years ago
7 0

In this example, we know that x = 10 when y = 35 so the first set of coordinates are as followed.

(10) (35) =

We want to know the value of y when x is equal to 7, so our other coordinates will be as followed.

(10) (35) = (7) (Y)

Now, we can simplify by multiplying.

10 × 35 = 350

7 × y =  7y

Now, we have

<h2>350 =7y</h2><h2>÷7     ÷7   ← divide by 7 on both sides</h2><h2 /><h2>50 = y</h2><h2 />

Therefore, the value of Y when X = 7 is Y = 50.

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Step-by-step explanation:

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How can I explain with mental math
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Use a property that’s a good reason then tear it apart
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aliina [53]

Answer:  B. H(t) = -6.9(t - 2.3)² + 112

<u>Step-by-step explanation:</u>

The vertex form of a quadratic equation is: y = a(x - h)² + k

where (h, k) is the vertex   ⇒    k is the maximum height

the distance traveled is when y = 0     ⇒    x=\sqrt{\dfrac{-k}{a}}+h

Given: H(t) = -7.1(t - 2.3)² + 98

maximum height (k) = 98 feet

distance traveled (x) = \sqrt{\dfrac{-98}{-7.1}}+2.3    = 6.02 seconds

A) H(t) = -7.5(t - 2.2)² + 112

maximum height (k) = 112 feet

distance traveled (x) = \sqrt{\dfrac{-112}{-7.5}}+2.2    = 6.06 seconds

B) H(t) = -6.9(t - 2.3)² + 112

maximum height (k) = 112 feet

distance traveled (x) = \sqrt{\dfrac{-112}{-6.9}}+2.3    = 6.33 seconds

C) H(t) = -6.9(t - 2.4)² + 95

maximum height (k) = 95 feet

This has a lower height than the given equation.

D) H(t) = -7.5(t - 2.3)² + 95

maximum height (k) = 95 feet

This has a lower height than the given equation.

Both options A and B travel higher and stay in the air longer than last year's winner, however option B stays in the air longer than option A.

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You add the 4 to both sides of the equation.
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