-(5c)^(0)+7^(1)-2^(2) If c!=0, what is the value of the given expression?

Question

-(5c)^(0)+7^(1)-2^(2) If  c!=0, what is the value of the given expression?

Bytelearn · Accepted Answer

Evaluate (5c)^(0): We are given the expression -(5c)^(0)+7^(1)-2^(2) and the condition that c is not equal to zero. We need to evaluate the expression step by step. First, we will evaluate the term (5c)^(0). Any non-zero number raised to the power of 0 is 1. Therefore, (5c)^(0) = 1.Consider Negative Sign: Now we will consider the negative sign in front of (5c)^(0). The expression becomes -(5c)^(0) which is -1.Evaluate 7^(1): Next, we evaluate 7^(1). Any number raised to the power of 1 is the number itself. Therefore, 7^(1) = 7.Evaluate 2^(2): Finally, we evaluate 2^(2). 2 squared is 2 * 2, which equals 4. Therefore, 2^(2) = 4.Combine Evaluated Parts: Now we will combine all the evaluated parts of the expression. The expression becomes -1 + 7 - 4.Perform Addition and Subtraction: We perform the addition and subtraction from left to right. First, we add -1 and 7, which gives us 6. Then we subtract 4 from 6, which gives us 2. Therefore, the final value of the expression is 2.

$-(5 c)^{0}+7^{1}-2^{2}$ $\newline$ If $c \neq 0$ , what is the value of the given expression?

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$-(5 c)^{0}+7^{1}-2^{2}$ $\newline$ If $c \neq 0$ , what is the value of the given expression?