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No, it does not.

Something you eat.

Are you kidding me? You can find the answer to that in two seconds using google and your question!

$$(2a)^{0.5}\times(3a)^{2.5}=2^{0.5}\times a^{0.5}\times3^{2.5}\times a^{2.5}$$

$$=2^{0.5}\times 3^{2.5}\times a^3$$

$$=(2\times 3)^{0.5}\times 3^2\times a^3$$

$$=9\sqrt{6}\times a^3$$

-3*(4 - 12) = -3*4 + 3*12  ("two minuses make a plus")

                 = -12 + 36

                 = 24

$$3\log{x}=\log{x^3}$$ using the property of logarithms that log(a^b) = b*log(a)

$$\log{x^2}+\log{x^3}= \log{x^5}$$ using the property that log(a*b) = log(a) + log(b)

Using these, and adding 10 to both sides of the original equation, we have

$$\log{x^5}=10$$

This means that

$$x^5=10^{10}$$

Take the fifth root of both sides

$$x=10^2$$

or $$x=100$$

12 linches