Yes, if appropriate.
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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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
The exponents determine how much concentration changes affect the reaction rate
They are experimentally determined exponents.
If the bases are the same then for division subtract the exponents to find the quotient