Question

solve
4(t-5) =5(2t+1)​

Answer 1

Answer:

T = -25 / 6

Step-by-step explanation:

Explaination :

4 [ t-5 ] = 5 [ 2t + 1 ]

4×t - 5×4 = 5×2t + 5×1

4t - 20 = 10t + 5

-20 - 5 = 10t - 4t

-25 = 6 t

6 t = -25

t = -25 /6

Answer 2

As per the data given in the question,

We have to determine the value of "x" by solving the given expression.

For solving the given expression we need to solve the given expression by separating the like terms on one side.

So, for solving the expression we will first solve the bracket part then shift term containing "t" and other constant from other sides of equation.

Hence, we will get it as,

$4(t-5) =5(2t+1)\\=>4t-20=10t+5\\=>4t-10t=5+20\\=>-6t=25\\=>t=\frac{-25}{6}\\=>t = -\frac{25}{6}$

Hence, value of "t" in the given expression $4(t-5) =5(2t+1)$ will be $-\frac{25}{6}$.