Practice Evaluating Expressions in Two Variables
Site: | Saylor Academy |
Course: | MA007: Algebra |
Book: | Practice Evaluating Expressions in Two Variables |
Printed by: | Guest user |
Date: | Tuesday, 15 July 2025, 7:44 AM |
Description
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Practice Problems
Now that you have mastered evaluating expressions in one variable, let's continue practicing with two or more variables.
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Evaluate \(3 + jk + k^3\) when \(j = 2\) and \(k = 6\).
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Evaluate \(8r -rs\) when \(r = 6\) and \(s = 5\).
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Evaluate \(8 - \frac{m}{n} + p^2\) when \(m = 8\), \(n = 2\), \(p = 7\).
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Evaluate \( \frac{9}{g} +2h +5\) when \(g = 3\) and \(h = 6\).
Source: Khan Academy, https://www.khanacademy.org/math/algebra/x2f8bb11595b61c86:foundation-algebra/x2f8bb11595b61c86:substitute-evaluate-expression/e/evaluating_expressions_2 This work is licensed under a Creative Commons Attribution-NonCommercial-ShareAlike 3.0 License.
Answers
\(=231\)
\(=18\)
\(=53\)
\(=20\)
Hints
- Let's substitute \(j = 2\) and \(k = 6\) into the expression.
- \(3+jk+k^3\)
- \(=3+(2)(6) + 6^3\)
- \(=3+12+216\)
\(=231\)
- Let's substitute \(r = 6\) and \(s = 5\) into the expression.
- \(8r - rs\)
- \(=8(6) - (6)(5)\)
- \(=48-30\)
\(=18\)
- Let's substitute \(p = 7\), \(m = 8\) and \(n = 2\) into the expression.
- \(8 - \frac{m}{n} + p^2\)
- \(=8 - \frac{8}{2} + 7^2\)
- \(=8 - 4 + 49\)
\(=53\)
- Let's substitute \(g = 3\) and \(h = 6\) into the expression.
- \(\frac{9}{g} +2h +5\)
- \(=\frac{9}{3} +2(6) +5\)
- \(=3+12+5\)
\(=20\)