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1 vote
Solve for t show work
r/t= d + 10

User Steamboy
by
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2 Answers

2 votes

Hello !

Answer:


\boxed{\sf t = (r)/(d + 10) }

Explanation:

We want to isolate t in the expression.

First, let's multiply both sides by t :


\sf (r)/(t) * t = (d + 10)t \\ \sf r = (d + 10)t

Now let's divide both sides by d+10 :


\sf (r)/(d + 10) = ((d + 10)t)/(d + 10)


\boxed{\sf t =(r)/(d + 10)}

Have a nice day ;)

User Marc Barbeau
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8.1k points
5 votes
To solve for t in the equation r/t = d + 10, we can use algebraic manipulation:

r/t = d + 10 (original equation)

r = t(d + 10) (multiply both sides by t)

r/d + 10d = t (divide both sides by d + 10)

Therefore, the solution for t is t = r/(d + 10), and the work is shown above using algebraic manipulation.
User Artem Kovalov
by
8.5k points

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