Question
Solve the equation
x=1615
Alternative Form
x=0.9375
Evaluate
3(5−x)−2×5x=3(x×1)
Remove the parentheses
3(5−x)−2×5x=3x×1
Multiply the numbers
3(5−x)−10x=3x×1
Multiply the terms
3(5−x)−10x=3x
Move the expression to the left side
3(5−x)−10x−3x=0
Subtract the terms
More Steps

Evaluate
−10x−3x
Collect like terms by calculating the sum or difference of their coefficients
(−10−3)x
Subtract the numbers
−13x
3(5−x)−13x=0
Calculate
More Steps

Evaluate
3(5−x)−13x
Expand the expression
More Steps

Calculate
3(5−x)
Apply the distributive property
3×5−3x
Multiply the numbers
15−3x
15−3x−13x
Subtract the terms
More Steps

Evaluate
−3x−13x
Collect like terms by calculating the sum or difference of their coefficients
(−3−13)x
Subtract the numbers
−16x
15−16x
15−16x=0
Move the constant to the right-hand side and change its sign
−16x=0−15
Removing 0 doesn't change the value,so remove it from the expression
−16x=−15
Change the signs on both sides of the equation
16x=15
Divide both sides
1616x=1615
Solution
x=1615
Alternative Form
x=0.9375
Show Solution

Rewrite the equation
16x=15
Evaluate
3(5−x)−2(5x)=3(x×1)
Evaluate
More Steps

Evaluate
3(5−x)−2×5x
Multiply the numbers
3(5−x)−10x
Expand the expression
More Steps

Calculate
3(5−x)
Apply the distributive property
3×5−3x
Multiply the numbers
15−3x
15−3x−10x
Subtract the terms
More Steps

Evaluate
−3x−10x
Collect like terms by calculating the sum or difference of their coefficients
(−3−10)x
Subtract the numbers
−13x
15−13x
15−13x=3(x×1)
Evaluate
More Steps

Evaluate
3(x×1)
Remove the parentheses
3x×1
Multiply the terms
3x
15−13x=3x
Move the variable to the left side
15−16x=0
Move the constant to the right side
−16x=−15
Solution
16x=15
Show Solution
