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.
(Any proper fraction)2 has a value less than 1 .
For example, x0.5 (which is equal to the square root of x).
3^3 - (3 x 3 x 3) is zero.
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.
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.
After dropping n times the value is V(n) = V(0)*(5/6)^n.
The expression ( w - w ) represents the subtraction of a quantity from itself. Regardless of the value of ( w ), this operation results in zero. Therefore, ( w - w = 0 ).
When the number is very large 1.0 x 10^6 is 1 million.
The exponent will be negative when the absolute value of the number is between 0 and 1. For example, 1X10-1 is 0.1.
In the expression below, b is called the base, and n is called the _____.Answer this question…Answer: gave ya both answers :0)