Question

3(t-4) = 4(5t+1) solve the following

Answer 1

Answer:

t= $\frac{-16}{17}$

Explanation:

Let's solve your equation step-by-step.

3(t−4)=4(5t+1)

Step 1: Simplify both sides of the equation.

3(t−4)=4(5t+1)

(3)(t)+(3)(−4)=(4)(5t)+(4)(1)(Distribute)

3t+−12=20t+4

3t−12=20t+4

Step 2: Subtract 20t from both sides.

3t−12−20t=20t+4−20t

−17t−12=4

Step 3: Add 12 to both sides.

−17t−12+12=4+12

−17t=16

Step 4: Divide both sides by -17.

$\frac{-17t}{-17} =\frac{16}{-17}\\ t= \frac{-16}{17}$

Answer 2

• 3 (t-3)= 3t-9
• 4(5t+1)= 20t+4
• 20t-3t=4+9
• 17t=13
• t=13/17
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