Match each expression with the value of the expression when the variable is substituted into the expression. k - 8; k = 13.2 (4/5)g; g = 10 w + 5.6; w = 9.1 (2v)/3; v = 13 21... Match each expression with the value of the expression when the variable is substituted into the expression. k - 8; k = 13.2 (4/5)g; g = 10 w + 5.6; w = 9.1 (2v)/3; v = 13 21 - d; d = 7 (9p)/2; p = 16 (8/7) + q; q = 36/7 s - 4.2; s = 12 Read more

Steps to Solve

1. Evaluate $k-8$ when $k=13.2$ Substitute $k=13.2$ into the expression $k-8$: $13.2 - 8 = 5.2$

2. Evaluate $\frac{4}{5}g$ when $g=10$ Substitute $g=10$ into the expression $\frac{4}{5}g$: $\frac{4}{5} \times 10 = \frac{40}{5} = 8$

3. Evaluate $w + 5.6$ when $w = 9.1$ Substitute $w = 9.1$ into the expression $w + 5.6$: $9.1 + 5.6 = 14.7$

4. Evaluate $\frac{2v}{3}$ when $v=13$ Substitute $v=13$ into the expression $\frac{2v}{3}$: $\frac{2 \times 13}{3} = \frac{26}{3} = 8\frac{2}{3}$

5. Evaluate $21-d$ when $d=7$ Substitute $d=7$ into the expression $21-d$: $21 - 7 = 14$

6. Evaluate $\frac{9p}{2}$ when $p=16$ Substitute $p=16$ into the expression $\frac{9p}{2}$: $\frac{9 \times 16}{2} = \frac{144}{2} = 72$

7. Evaluate $\frac{8}{7} + q$ when $q=\frac{36}{7}$ Substitute $q=\frac{36}{7}$ into the expression $\frac{8}{7} + q$: $\frac{8}{7} + \frac{36}{7} = \frac{8+36}{7} = \frac{44}{7}$

8. Evaluate $s - 4.2$ when $s=12$ Substitute $s=12$ into the expression $s - 4.2$: $12 - 4.2 = 7.8 = 7\frac{4}{5}$