Answer: 1 Something like 52 is called a power. The base is 5 and the exponent is 2. If the exponent is not given it is assumed to be one, so that 760 = 7601. The exponent is 1.
An exponent that is a positive integer. For example, x3 has a positive exponent, while 8-5 does not.
A quadratic relationship is a mathematical relationship that can be expressed by a quadratic formula in which the highest exponent is two (i.e., x squared). On a graph, this relationship will look like a parabola.
Like terms
You can define any base you like and calculate an appropriate exponent or, you can pick an exponent and calculate the base. So you can have base 25, with exponent 2 or base 5 and exonent 4 or base e (the base for natural logarithms) and exponent 6.437752 (to 6 dp) or base 10 and exponent 2.795880 (to 6 dp) or base 2 and exponent 9.287712 etc or base 8.54988 (to 3 dp) and exponent 3 or base 3.623898 (to 3 dp) and exponent 5 etc There is no need for the base to be an integer or even rational. Probably the most important bases in advanced mathematics is e, which is a transcendental number. Similarly, there is no need for the exponent to be an integer.
82 the 2 is the exponent
2^6
Why not? An exponent is just like any other number.
Answer: 1 Something like 52 is called a power. The base is 5 and the exponent is 2. If the exponent is not given it is assumed to be one, so that 760 = 7601. The exponent is 1.
As many as you like. An exponent can be irrational and so have an infinite number of digits.
As far as I know, there is no no word that describes the exponent 5, besides the phrase "raised to the fifth power".
There is no limit to what may be used as an exponent. Even infinity can be an exponent (though some things, like 1∞ , are not defined at all, and others are themselves infinite).
you have to multiply that # twice soo like 56 with an exponent of 3 is 50 times 50
The exponent.
An exponent that is a positive integer. For example, x3 has a positive exponent, while 8-5 does not.
It is not enough to look at the base. This is because a^x is the same as (1/a)^-x : the key is therefore a combination of the base and the sign of the exponent.0 < base < 1, exponent < 0 : growth0 < base < 1, exponent > 0 : decaybase > 1, exponent < 0 : decaybase > 1, exponent > 0 : growth.
You look at the denominator first. Then you try to find out what exponents make the denominator. After doing that, you add a negative symbol to the smaller number on the exponent.