Follow the law of exponents to get your answer. With the same base, add the exponents. You could just work it out: A^3 = A*A*A, so (A^3)*(A^3) = A*A*A * A*A*A = A^6 {A to the 6th power}
yx * yx = y2x.Using the law of exponents, we add the 2 exponents, getting you 2x rather than just 'x'.
That depends how you choose to number the laws.
To simplify, you write one copy of the base, then add the exponent. Example:x^5 times x^3 = x^8 In the case of positive integer exponents, this can easily be derived by writing each power as a repeated multiplication. However, this law is also valid for negative or fractional exponents.
In multiplication , if base is same then add exponents
Follow the law of exponents to get your answer. With the same base, add the exponents. You could just work it out: A^3 = A*A*A, so (A^3)*(A^3) = A*A*A * A*A*A = A^6 {A to the 6th power}
yx * yx = y2x.Using the law of exponents, we add the 2 exponents, getting you 2x rather than just 'x'.
lwss of exponents
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The fourth index law states that when you raise a power to another power, you multiply the exponents. For example, (a^m)^n = a^(m*n).
That depends how you choose to number the laws.
To simplify, you write one copy of the base, then add the exponent. Example:x^5 times x^3 = x^8 In the case of positive integer exponents, this can easily be derived by writing each power as a repeated multiplication. However, this law is also valid for negative or fractional exponents.
I only know 3. 1) Product Law 2) Quotient Law 3) Pawer Law
They are experimentally determined exponents
In multiplication , if base is same then add exponents
They are experimentally determined exponents.
If the bases are the same then for division subtract the exponents to find the quotient