for this problem. solve the equation on the left side. then, on the right side give a reason to justify each step you made on the left, [number each step]

we have
3(5x+1)=13x+5
step 1
Apply distributive property left side
3(5x+1)=3(5x)+3(1)
step 2
multiply each term by 3
3(5x)+3(1)=15x+3
step 3
we have
15x+3=13x+5
subtract 13x both sides
15x-13x+3=13x+5-13x
simplify
2x+3=5
step 4
subtract 3 both sides
2x+3-3=5-3
simplify
2x=2
step 5
Divide by 2 both sides
2x/2=2/2
simplify
x=1
therefore
is proved x=1