8 = 2 to the third, so 8 to the sixth = 2 to the eighteenth. ie ((2 to the third) to the sixth). In this case you multiply the powers, not add them. Check it out, if you added the powers, you'd get 2 to the ninth which is 512, ie 8 to the third.
92 = 81
The power could then be called an exponent. The number that is being raised to a power is called the base. In the case of 42, the exponent is 2 and the base is 4.
An exponent is the power that a number is raised to. For instance, in the expression 3^2 ("three squared"), 2 is the "exponent" and 3 is the "base." A positive exponent just means that the power is a positive number. For instance, the following expression does not involve a positive exponent: 3^(-2). Horses rule!!!!!
11² or 11^2.
Well, sweetheart, when you have a base raised to the power of 0, the result is always 1. So, in this case, if you have 34 as the base and 0 as the exponent, you simply get 1. That's just how the math cookie crumbles, darling.
The expression 6x6x6x8x8 in base 2 means that each number is written in binary. Converting each number to binary, we have 110x110x110x1000x1000. Evaluating this expression, we multiply the binary numbers together to get a final result in base 2.
In the expression ( ab ), ( a ) is referred to as the base, while ( b ) is known as the exponent or power. The base ( a ) indicates the number that is being multiplied, and the exponent ( b ) signifies how many times the base is multiplied by itself. For example, in ( 2^3 ), 2 is the base and 3 is the exponent, resulting in ( 2 \times 2 \times 2 = 8 ).
In 2 to the fifth power (25), the 2 is called the base and the 5 is called the exponent. This expression equals 2*2*2*2*2 = 32.
A base is a number in a term that has an exponent on it. e.g. x^2: x is the base log2(8) 2 is the base
92 = 81
In the expression "9b2," the base is 9. The term "b2" indicates that "b" is being raised to the power of 2, but it does not affect the base of the numerical component. Therefore, in this context, the base is the coefficient, which is 9.
The power could then be called an exponent. The number that is being raised to a power is called the base. In the case of 42, the exponent is 2 and the base is 4.
An expression using a base and exponent takes the form ( a^n ), where ( a ) is the base and ( n ) is the exponent. The base represents a number that is multiplied by itself, while the exponent indicates how many times the base is used in the multiplication. For example, in the expression ( 2^3 ), 2 is the base and 3 is the exponent, meaning ( 2 \times 2 \times 2 = 8 ).
The expression (1g2) can be rewritten with a negative expression as (1 - 2). This signifies the operation of subtracting 2 from 1, resulting in (-1). Alternatively, if referring to logarithms, it could denote (-\log_{g}2), indicating the negative logarithm of 2 with base (g).
The reciprocal of any expression is 1 divided by that expression. In this case, the reciprocal of x2 is 1/x2. This can also be written as (1/x)2, or as x-2.
The small number raised in a power is called the exponent. It indicates how many times the base is multiplied by itself. For example, in the expression (2^3), the base is 2 and the exponent is 3, meaning (2) is used as a factor three times: (2 \times 2 \times 2).
It is a base. 3x^2 (which may look like this on a page: 3x2). Where x is the base 2 is the exponent 3 is the coefficient. For more information please see the related link.