To solve the inequality (x-4)^2 - x^2 > 0, we can first expand and simplify the left side:
(x-4)^2 - x^2= x^2 - 8x + 16 - x^2= -8x + 16
Now we have the inequality -8x + 16 > 0. We can solve this by isolating x:
-8x + 16 > 0-8x > -16x < 2
Therefore, the solution to the inequality (x-4)^2 - x^2 > 0 is x < 2.
To solve the inequality (x-4)^2 - x^2 > 0, we can first expand and simplify the left side:
(x-4)^2 - x^2
= x^2 - 8x + 16 - x^2
= -8x + 16
Now we have the inequality -8x + 16 > 0. We can solve this by isolating x:
-8x + 16 > 0
-8x > -16
x < 2
Therefore, the solution to the inequality (x-4)^2 - x^2 > 0 is x < 2.