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nika2105
1 month ago
4

Rearrange the equation to isolate X .A=CDX X= If C=5.00 , D=9.00 , and A=3.00 , what is the value of X ?X= If A is halved while

C and D remain constant, what happens to the value of X ?
A. The value of X is doubled.
B. The value of X is tripled.
C. The value of X does not change.
D. The value of X is halved.
Mathematics
1 answer:
Leona [12.6K]1 month ago
4 0

Answer: X=\dfrac{A}{CD}

Given that C=5.00, D=9.00, and A=3.00, the value of x becomes \dfrac{1}{15}.

When A is reduced to half while keeping C and D unchanged,

D. The value of X also reduces to half.

Step-by-step explanation:

The provided equation: A=CDX

After dividing both sides by (CD), we have:

\dfrac{A}{CD}=X

Or X=\dfrac{A}{CD} (i)

<pwhen c="5.00," d="9.00," and="" a="3.00," thus:="">

X=\dfrac{3}{5\times9}=\dfrac{1}{15}

That is, the value of x is \dfrac{1}{15}.

If A is cut in half while C and D are left unchanged.

Let A'=\dfrac{A}{2}

<ptherefore>

X'=\dfrac{A'}{CD}=\dfrac{(\dfrac{A}{2})}{CD}\\\\=\dfrac{A}{2CD}

i.e. X'=(\dfrac{1}{2})(\dfrac{A}{CD})=\dfrac{1}{2}(X) [from (i)]

<pconsequently if="" a="" is="" halved="" with="" c="" and="" d="" maintained="" constant="" then="" the="">value of X is halved.

</pconsequently></ptherefore></pwhen>
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