Question

Question was provided via image upload.

Explanation:

Solve equations in Example 1

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Solve word problems in Example 2

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Solve literal equations in Example 3

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Answer:

No.	Equation / Problem	Answer
2	\(8 = 16 + 8n\)	\(n = -1\)
3	\(-34 = 6m - 4\)	\(m = -5\)
4	\(9x + 27 = -72\)	\(x = -11\)
5	\(4 - \frac{y}{5} = 8\)	\(y = -20\)
6	\(\frac{y}{3} - 8 = 2\)	\(y = 30\)
7	\(1 + \frac{r}{9} = 4\)	\(r = 27\)
8	\(\frac{x}{4} + 6 = -10\)	\(x = -64\)
9	\(\frac{w}{7} + 3 = 2\)	\(w = -7\)
10	\(14 = \frac{6+f}{2}\)	\(f = 22\)
11	\(-11 = \frac{z-4}{3}\)	\(z = -29\)
12	\(\frac{g-3}{3} = 5\)	\(g = 18\)
13	Ricardo's allowance	Equation: \(\frac{a}{2} - 5.25 = 22.50\); Solution: \(a = \$55.50\)
14	Liza's earnings	Equation: \(\frac{1}{3}(m - 39.15) = 38.50\); Solution: \(m = \$154.65\)
15	Original package treats	Equation: \(\frac{t - 10}{15} = 4\); Solution: \(t = 70\)
16	Basketball points	Equation: \(\frac{3g + 12}{3} = 63\); Solution: \(65\) points in games 1 & 2, \(59\) points in game 3
17	Micah's height	Equation: \(2h - 1 = 71\); Solution: \(h = 36\) inches
18	\(ax + 3 = 23\)	\(x = \frac{20}{a}\)
19	\(4 = ax - 14\)	\(x = \frac{18}{a}\)
20	\(ax - 5 = 19\)	\(x = \frac{24}{a}\)
21	\(6 + ax = -29\)	\(x = -\frac{35}{a}\)
22	\(\frac{8}{ax} - 5 = -3\)	\(x = \frac{4}{a}\)
23	\(18 - ax = 42\)	\(x = -\frac{24}{a}\)
24	\(5 = \frac{5}{ax} + 1\)	\(x = \frac{5}{4a}\)
25	\(-3 = ax + 11\)	\(x = -\frac{14}{a}\)
26	\(-7 = -ax - 15\)	\(x = -\frac{8}{a}\)