Question

REAL NUMBERS Order of operations with integers and exponents Evaluate. -3-2^(2)-(3*(-2))^(2)

Answer 1

To evaluate the expression -3 - 2^(2) - (3 * (-2))^(2), we follow the order of operations. First, we calculate the exponent. Then, we perform the multiplication and subtraction to obtain the final result: -43.

Step-by-step explanation:

To evaluate the expression -3 - 2^(2) - (3 * (-2))^(2), we follow the order of operations: parentheses, exponents, multiplication and division (from left to right), and addition and subtraction (from left to right).

First, we calculate the exponent:

-3 - 2^(2) - (3 * (-2))^(2) = -3 - 2^2 - (3 * (-2))^2

= -3 - 2^2 - (-6)^2

= -3 - 4 - 36

Next, we perform the multiplication and subtraction:

= -3 - 4 - 36

= -7 - 36

= -43

Learn more about Order of operations