Question
Solve the inequality
x>74225
Alternative Form
x∈(74225,+∞)
Evaluate
9−2x<72(x−3)
Expand the expression
More Steps

Evaluate
72(x−3)
Apply the distributive property
72x−72×3
Multiply the numbers
72x−216
9−2x<72x−216
Move the expression to the left side
9−2x−72x<−216
Move the expression to the right side
−2x−72x<−216−9
Add and subtract
More Steps

Evaluate
−2x−72x
Collect like terms by calculating the sum or difference of their coefficients
(−2−72)x
Subtract the numbers
−74x
−74x<−216−9
Add and subtract
−74x<−225
Change the signs on both sides of the inequality and flip the inequality sign
74x>225
Divide both sides
7474x>74225
Solution
x>74225
Alternative Form
x∈(74225,+∞)
Show Solution
