For example, x0.5 (which is equal to the square root of x).
+1/0 or -1/0 or 0/0
It would depend on the expression that you have in mind but chose not to share!
Any value with a 'zero' exponent is equaL TO '1'. A^(0) = 1 proof Let a^(0) =. a^(n - n) = a^(n) / a^(n) Cancel down by a^(n) hence it equals '1'.
You cannot find the answer to an expression!!! An expression needs to be EQUATED' to a value, for another value to be found. 2x^(2) + 5x + 12 is an EXPRESSION. Impossible to find an value for 'x'. However, 2x^(2) + 5x + 12 = 0 is an EQUATION and a result can be calculated.
If a number (other than 0) has 0 as an exponent, it equals 1! It may be hard to believe but it is true, no matter what number. If a number has no exponent, there is basically an invisible 1 as the exponent, so the number would be equal to itself. Zero with the exponent zero is meaningless.
1
(Any proper fraction)2 has a value less than 1 .
When the exponent of a numerical expression decreases, the value of the expression typically decreases as well, assuming the base remains the same and is greater than one. For example, reducing an exponent from 3 to 2 for a base of 2 changes the expression from (2^3 = 8) to (2^2 = 4), illustrating this decrease. Conversely, if the base is between 0 and 1, a decrease in the exponent can increase the value of the expression.
3^3 - (3 x 3 x 3) is zero.
The exponent will be negative when the absolute value of the number is between 0 and 1. For example, 1X10-1 is 0.1.
The value of ( e^{-\infty} ) is 0. As the exponent approaches negative infinity, the expression ( e^{-x} ) (where ( x ) approaches infinity) tends towards zero. Therefore, ( e^{-\infty} = 0 ).
Because a number to the exponent 0 = 1 and any lesser exponent decreases the value.
The value of the polytropic exponent 'n' in a reversible polytropic process typically varies between 0 and ∞. However, common values for n are between 0 (isobaric process) and 1 (isothermal process) for ideal gases.
When the number is very large 1.0 x 10^6 is 1 million.
To simplify an absolute value expression, you need to determine the value of the expression inside the absolute value bars and consider whether it is positive or negative. If the expression is non-negative, the absolute value is simply the expression itself. If it is negative, the absolute value is the expression multiplied by -1. For example, |x| can be simplified to x if x ≥ 0, and to -x if x < 0.
In the expression below, b is called the base, and n is called the _____.Answer this question…Answer: gave ya both answers :0)
If the base of the exponent is 1, the function becomes constant, yielding a value of 1 for all inputs, as (1^x = 1). If the base is between 0 and 1, the function will exhibit a decreasing behavior, approaching 0 as (x) increases, since (b^x) (where (0 < b < 1)) results in values that get smaller with larger (x). This means that the function will approach the horizontal axis (but never touch it) as (x) increases.