10 to the power of 15 when multiplying items with the same base (in this case 10) you simply add the powers
Yes but only if its multiplying, lets say its 4 to the 2nd power times 4 to the 3rd power that would be 4 to the 5th power because u keep the base and add the exponents
When multiplying two terms with the same base, you add the exponents. For example, if you have ( a^m \times a^n ), the result is ( a^{m+n} ). This rule applies to any non-zero base.
If something is to the 0 power it is 1 because you arent multiplying anything.
If you are multiplying powers of the same base (like 24 times 211), yes, you add the exponents.
Add the indices
10 to the power of 15 when multiplying items with the same base (in this case 10) you simply add the powers
You add them.
Yes but only if its multiplying, lets say its 4 to the 2nd power times 4 to the 3rd power that would be 4 to the 5th power because u keep the base and add the exponents
Sum the exponents.
If something is to the 0 power it is 1 because you arent multiplying anything.
If you are multiplying numbers with exponents, and the base is the same, you can just add exponents. For example, 104 x 105 = 109.
If you are multiplying powers of the same base (like 24 times 211), yes, you add the exponents.
Same as multiplying any number by itself once or many times.
When multiplying powers with the same base, you add the exponents due to the properties of exponents that define multiplication. This is based on the idea that multiplying the same base repeatedly involves combining the total number of times the base is used. For example, (a^m \times a^n = a^{m+n}) because you are effectively multiplying (a) by itself (m) times and then (n) times, resulting in a total of (m+n) multiplications of (a). This rule simplifies calculations and maintains consistency in mathematical operations involving exponents.
When multiplying two exponents with the same base, you add the exponents. Therefore, 5 to the power 6 times 5 to the power 8 is simplified to 5 to the power (6+8) which is equal to 5 to the power 14.
When multiplying terms with the same base, we add the exponents because of the fundamental property of exponents that states (a^m \times a^n = a^{m+n}). This property arises from the repeated multiplication of the base: for example, (a^m) represents multiplying the base (a) by itself (m) times, and (a^n) represents multiplying it (n) times. Therefore, when these two terms are multiplied, the total number of times the base (a) is multiplied is (m + n).