Order of Operations Exercises
| Site: | Saylor University |
| Course: | [CB DRAFT] MA006: Foundations of Real World Math |
| Book: | Order of Operations Exercises |
| Printed by: | Guest user |
| Date: | Tuesday, 27 October 2026, 6:49 PM |
Description
This is a book resource with multiple pages. Navigate between the pages using the
buttons.
Practice: Order of operations with negative numbers
Evaluate the following expressions
-
\(\dfrac{−12}{−4−8}\)
-
\(−8 \times (-10 +(−7)\)
-
\(-5 + (\frac{63}{9})\)
-
\(4 - (3-2)^2\)
-
\(-8 - 10 \times (-7)\)
-
\(-4^2 - (-3)^2\)
- \((-5 + 7 \times 1) -9 \times 5\)
Source: Khan Academy, https://www.khanacademy.org/math/algebra-basics/basic-alg-foundations/alg-basics-order-of-operations/e/order_of_operations
This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 License.
Answers
-
\(=\dfrac{−12}{−4−8}\)
\(=1\)
-
\(=−8 \times -17\)
\(=136\)
-
\(=−5+(7)\)
\(=−5+7\)
\(=2\)
-
\(=4−(1)^2\)
\(4−1\)
\(=3\)
-
\(= -8 + 70\)
\(= 62\)
-
Remember that a negative sign is only part of the base of an exponent if it is inside parentheses with the base.
\(-4^2 - (-3)^2\)
\(=−(4 \cdot 4) - (-3 \cdot -3)\)
\(= -16 - 9\)
\(= - 25\)
-
\((-5 + 7) -9 \times 5\)
\(=−5 + 7 - 45\)
\(2 - 45\)
\(=-43\)