Question

solve 3(t-3) =5(2t-1)

Answer 1

Answer:

t = -4/7

3t-9= 10t-5

3t-10t = -5+9

-7t = +4

t = -4/7

Answer 2

Answer:

=> The value of t is $-\frac{4}{7} .$

Step-by-step explanation:

Given that:-

$3(t-3) =5(2t-1)$

To find:- The value of the expression,

We must use the transposition method to determine the value of x:

As we have,

=> $3(t-3) =5(2t-1)$

Now distribute the terms, we get

=> $3t-9 =10t-5$

Add $9$ on both sides, we get

=> $3t-9 +9=10t-5+9$

Simplifying it further,

=> $3t=10t-5+9$

Add the numbers, we get

=> $3t=10t+4$

Now subtract both sides by $10t$,

=> $3t-10t=10t+4-10t$

=> $-7t = 4$

Divide both sides by $-7$,

=> $x = -\frac{4}{7}$

Hence, the required solution is $-\frac{4}{7} .$