Q: What is the power of a power rule the power of a power rule says that when a power is placed to an exponent we multiply the two exponents together to come to an answer it's very simple to understand?

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Ignorance, prejudice, hatred, a failure to work together for the common good. A failure to understand each other's religions and sometimes just plain old politics.

It brings us together by the freedom you get.

When both parties work together it is known as bipartisanship.

it brings us together because it has are hopes and dreams

it brought the colonies together by opening new ideas about religion

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when two numbers are multiplied together that are exponents you multiply the bases amd add the exponents the relationship would simply be that the product exponents are the sum of the exponents being multiplied in the question

Write the prime factorization with exponents. Add 1 to each exponent. (Numbers without exponents actually have the exponent 1.) Multiply them together. That will be the number of factors.

When you multiply fractions together, you multiply the numerators together to get the numerator of the answer and you multiply the denominators together to get the denominator of the answer. For example: 1/2 * 2/3 = (1*2)/(2*3) = 2/6 = 1/3. When multiplying exponents of the same base together, you simply add the two exponents and make that the exponent of the same base. For example: 22 * 23 = 25 = 32. Or for the algebra-savvy: x2 * x3 = x5.

No, you add the powers together.

To understand this, you have to think about what an exponent represents. An exponent is a representation of the number of times the base is multiplied by itself. For example: a3 = a × a × a or: a5 = a × a × a × a × a now look at those same two examples, and consider what happens when you multiply them together: a3 × a5 = (a × a × a) × (a × a × a × a × a) The order of operations doesn't matter in this case, as they're all using the same operator. That means we can get rid of those brackets: = a × a × a × a × a × a × a × a = a8 The exponents are multiplied when a term is raised to more than one power. For example: (a2)3 can also be expressed as: (a2) × (a2) × (a2) = (a × a) × (a × a) × (a × a) = a × a × a × a × a × a = a6

An integer exponent is a count of the number of times a particular number (the base) must be multiplied together. For example, for the base x, x^a means x*x*x*...*x where there are a lots of x in the multiplication. The definition is simple to understand for integer values of the exponent. This definition gives rise to the laws of exponents, and these allow this definition to be extended to the case where the exponents are negative, fractions, irrational and even complex numbers.

just add them together

In a multiplication problem with exponents, one should not multiple the exponents. Rather, it would be correct to multiply the numbers while adding the exponents together.

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.

To multiply exponents you basically add them like so... if it was 7 to the power of 2 and 7 to the power of 6 you just add them together and u would get 7 to the power of 8

If you know the prime factorization of a number, you can tell how many factors it has. Write the prime factorization with exponents. Add 1 to each exponent. (Numbers without exponents actually have the exponent 1.) Multiply them together. That will be the number of factors. 10 = 2 x 5 = 21 x 51 2 x 2 = 4 10 has four factors.

An exponent is a number that indicates how many copies of the base are to be multiplied together. An exponent is a number like any other and its factors - if any - are foud in the same way as the factor of any other number.