Question

Solve the equations. 8(t+5)+2=4.8t+4​

Answer 1

Answer:

-11.875

Step-by-step explanation:

8 (t+5) + 2 = 4.8t + 4

=> 8t + 40 + 2 = 4.8t + 4

=> 8t - 4.8t = 4 - 42

=> 3.2t = -38

=> t = -38/3.2

= -11.875

Answer 2

Answer:

∴ The required value of $t$ is $11.875$.

Step-by-step explanation:

In context with question asked,

• We have to find the value of $t$ in equation $8(t+5)+2=4.8t+4$
• To find the value of $t$ in given equation, we have to use BODMAS Rule.
• It states that, while solving any algebraic equation, we have to first solve the B-Brackets, O-Order, D-Division, M-Multiplication, A-Addition and S-Subtraction.
• The given equation is,

        $8(t+5)+2=4.8t+4$

      ∴ $8t+40+2 = 4.8t+4$

          ∴ $8t-4.8t = 4-40-2$

                ∴ $3.2t=38$

                   ∴ $t=\frac{38}{3.2}$

                   ∴ $t=11.875$

• ∴ The required value of $t$ is $11.875$.