To solve this problem, we can use the property of logarithms that states log(a^b) = b * log(a).
Given that log(x) = 0.25, we can rewrite this equation as x = 10^0.25.
To find log(x^4), we can substitute x = 10^0.25 into the formula:
log(x^4) = 4 * log(x)
= 4 * 0.25
= 1
Therefore, log(x^4) = 1.
If logx=0.25
, what is logx4
1 answer