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balu736 [363]
3 years ago
6

Given the following: measure of arc A B equals measure of arc B C equals measure of arc C D.

Mathematics
1 answer:
Liono4ka [1.6K]3 years ago
5 0
<span>In circle F, what is the measure of ∠ CED ?
Given mAB = mBC = mCD = 36</span>°<span>

So
</span> ∠ CED =  1/2(mCD) = 1/2(36°) = 18°

Answer:
<span>B. 18</span>°<span>
---------------------------------------------------------------------

</span><span>What is the measure of ∠GET?
</span><span>
Given mTG = 70</span>°<span>
so
<TNE = 1/2(</span>mTG) = 1/2(70°) = 35°
<span>
Right triangle NTG , < NTE = 90</span>° and <TNE = 35°
so <TEN = 90° - 35° = 55°

 <TEN = <GET = 55°
<span>
Answer
</span><span>A. 55</span>°
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Answer: Option B.

b=\frac{5}{4}

Step-by-step explanation:

If a varies directly with b then when a increases b it also increases by a factor k.

Then we can write that

a = kb

We know that when a = 28 then b = 7. So

28 = k * 7

k=\frac{28}{7}

k=4

Therefore the equation of proportionality is:

a=4b

So when a=5  then:

5=4b\\\\b=\frac{5}{4}

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an=3n+5

a1=3(1)+5=8

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2 years ago
Which of the following is the product of the rational expression shown below
wolverine [178]

Option C: \frac{x^{2}-9}{x^{2}-4} is the product of the rational expression.

Explanation:

The given rational expression is \frac{x+3}{x+2} \cdot \frac{x-3}{x-2}

We need to determine the product of the rational expression.

<u>Product of the rational expression:</u>

Let us multiply the rational expression to determine the product of the rational expression.

Thus, we have;

\frac{(x+3)(x-3)}{(x+2)(x-2)}

Let us use the identity (a+b)(a-b)=a^2-b^2 in the above expression.

Thus, we get;

\frac{x^{2} -3^2}{x^{2} -2^2}

Simplifying the terms, we get;

\frac{x^{2}-9}{x^{2}-4}

Thus, the product of the rational expression is \frac{x^{2}-9}{x^{2}-4}

Hence, Option C is the correct answer.

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