Question

What's the answer to this question? 4*(5t+1)/5

Answer 1

`4t + (4)/(5)`

Explanation:

Step 1: Distribute

`(4(5t + 1))/(5)`

`((4 * 5t) + (4 * 1))/(5)`

`(20t + 4)/(5)`

Step 2: Isolate the numerator into two fractions

`(20t +4)/(5)`

`(20t)/(5) + (4)/(5)`

`4t + (4)/(5)`

Answer:
`4t + (4)/(5)`

Answer 2

• 
  `\boxed{\sf{4t+(4)/(5) }}`

Explanation:

In order to solve this, you must use the distributive property.

`\sf{(4\left(5t+1\right))/(5)}`

Distributive property:

⇒ A(B+C)=AB+AC

⇒ 4(5t+1)

Multiply by expand.

4*5t=20t

4*1=4

Rewrite the problem down.

20t+4

20t+4/5

`\text{FRACTION RULES: }\\\\\\\Longrightarrow: \sf{(A\pm \:B)/(C)=(A)/(C)\pm (A)/(C)}`

`\Longrightarrow: \sf{(20t+4)/(5)=(20t)/(5)+(4)/(5)}`

You have to divide the numbers from left to right.

⇒ 20/5=4

`\Longrightarrow: \boxed{\sf{4t+(4)/(5) }}`

• Therefore, the correct answer is 4t+4/5.