To solve this inequality, we need to rewrite it in exponential form.
First, we simplify the left side of the inequality:
log1/2(6x - x^2) = log1/2(6x) - log1/2(x^2= log1/2(6) + log1/2(x) - 2log1/2(x= log1/2(6) - log1/2(x)
Now, we rewrite the inequality in exponential form:
1/2^log1/2(6) - 1/2^log1/2(x) >= x^2
Solving this inequality will give us the solution to the original inequality.
To solve this inequality, we need to rewrite it in exponential form.
First, we simplify the left side of the inequality:
log1/2(6x - x^2) = log1/2(6x) - log1/2(x^2
= log1/2(6) + log1/2(x) - 2log1/2(x
= log1/2(6) - log1/2(x)
Now, we rewrite the inequality in exponential form:
1/2^log1/2(6) - 1/2^log1/2(x) >= x^2
Solving this inequality will give us the solution to the original inequality.