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If r(x)=7/x squared and t(x) = 5/3x, find (r-t)(x)

1 Answer

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Answer:

(r - t)(x) =
(21 - 5x)/(3x^(2))

Explanation:

Given that,
r(x) = (7)/(x^(2)) and
t(x) = (5)/(3x)

Therefore, (r - t)(x) = r(x) - t(x)

{This is a kind of operation on function, in our case it is subtraction operation}

⇒ (r - t)(x) =
(7)/(x^(2)) - (5)/(3x)

⇒ (r - t)(x) =
(7 * 3 - 5x)/(3x^(2) )

⇒ (r - t)(x) =
(21 - 5x)/(3x^(2)) (Answer)

User Brian DiCasa
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