Evaluate: frac{20}{10-6} =
To evaluate the expression 10−620, follow these steps: Calculate the denominator: First, simplify the expression inside the parentheses. You''ll subtract 6 from 10: 10− 6 = 4 Substitute the
Evaluate: f(g(-3))
To evaluate f (g(−3)), we need to find the value of the inner function g(−3) first and then apply the outer function f using the result from the inner function.
Evaluate: left (-2dfrac {2} {5}right)^2 =
To evaluate the expression (−252)2, we first need to simplify the mixed number. The mixed number −252 can be converted to an improper fraction. Here''s how you do it: Multiply the
Evaluate log_ {81} 27.
To evaluate log81 27, we can use the change of base formula. By expressing 27 as 33 and 81 as 34, we find that log81 27 = 43 = 0.75. This indicates that 81 raised to the power of 0.75
Evaluate sqrt {-144}.
To evaluate −144, we need to first identify that the number under the square root, −144, is negative. In mathematics, when we encounter a square root of a negative number, we use the
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Evaluate the expression sqrt {3125}.
To evaluate the expression 5 3125, you are looking for a number that, when multiplied by itself five times, equals 3125. The fifth root of 3125 is 5 because: Multiply 5 by itself five times: 5 × 5 =
Evaluate (mn)(x) for x = -3. (mn)(-3) =
To evaluate (mn)(−3), we first need to define the functions m(x) and n(x). Without specific definitions given for these functions, we will treat m(x) and n(x) as generic functions, allowing you to
Evaluate: 81^{-3/4}
To evaluate the expression 81−3/4, we can follow these steps: Start by addressing the negative exponent. According to the property of negative exponents, we write: 81−3/4 = 813/41 .
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Evaluate. $log _6 216$
To evaluate log6 216, we want to find the power to which the base 6 must be raised to equal 216. This can be visualized as an equation: we are looking for x such that 6x=216.
Evaluate log _ {27} 9.
To evaluate log27 9, we need to find the exponent x such that 27x = 9. Here''s how we will solve it step-by-step: Step 1. Express in terms of a common base Notice that both 27 and 9 can be
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