Which equation shows that you can find the power of a power by finding the product of the exponents?

The equation shows that you can find the power of power by finding the product of the exponents is [tex]\rm (y^a)^b=y^{a \times b}[/tex].
The exponent of the product is the sum of the exponents of the terms. In other words, when multiplying exponential expressions with the same base, we write the result with the common base and add the exponents. This is the product rule of exponents.
The Power rule for exponent states that to raise a power to a power you need to multiply the exponents.
According to this rule;
[tex]\rm (a^m)^n=a^{mn}[/tex]
The equation shows that you can find the power of power by finding the product of the exponents is;
[tex]\rm (y^a)^b=y^{a \times b}[/tex]
Hence, the equation shows that you can find the power of power by finding the product of the exponents [tex]\rm (y^a)^b=y^{a \times b}[/tex].
Learn more about exponents here;
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