Question

Solve the following equations
7t/8=14

Answer 1

Answer:

The value of $t$ is $16$.

Step-by-step explanation:

Given equation is $\frac{7t}{8}=14$.

To solve the following, we need to find the value of $t$.

We can solve this by taking all terms from the left side to the right side except the term $t$.

First take the term $8$ from the left to the right side.

On the left side, the term $8$ is in denominator.

It will be in numerator when it is shifted to the right side.

We have to multiply $8$ on the right side.

$7t=14\times 8$

$7t=112$

Now the term $7$ is multiplied to $t$ on the left side.

When it is shifted to the right side, it will divide the term $112$.

$t=\frac{112}{7}$

$t=16$

The value is $t=16$.

Answer 2

Given,

$\frac{7t}{8}=14$

We have to find the value of $t$

In order to find the value of $t$ from $\frac{7t}{8}=14$

• We will identify the variable terms and constant terms
• After that we have to transpose all variables are left side and constant terms are right side
• When $8$ will denominator in left side it can transpose right side it will be changed into numerator.

So,

$\frac{7t}{8}=14$

$7t=14\times8$

$7t=112$

$t=\frac{112}{7}$

$t= 16$

Therefore, the value of $t$ is $16$.