Substitute the given value into the expression. If it is true, place the expression into the TRUE box. If the expression is NOT true, place it into the FALSE box. 2/3 a = 4; a = 6... Substitute the given value into the expression. If it is true, place the expression into the TRUE box. If the expression is NOT true, place it into the FALSE box. 2/3 a = 4; a = 6 15 = 0.4x; x = 37.5 m - 8 = 13; m = 5 22.3 - l = 12.7; l = 9.6 1.5k = 4.5; k = 3 7/8 + d = 10/8; d = 3/4 Read more

Steps to Solve

1. Evaluate $\frac{2}{3}a = 4$ with $a = 6$

Substitute $a = 6$ into the equation: $$ \frac{2}{3}(6) = \frac{12}{3} = 4 $$ Since $4 = 4$, this statement is TRUE.

2. Evaluate $15 = 0.4x$ with $x = 37.5$

Substitute $x = 37.5$ into the equation: $$ 0.4(37.5) = 15 $$ Since $15 = 15$, this statement is TRUE.

3. Evaluate $m - 8 = 13$ with $m = 5$

Substitute $m = 5$ into the equation: $$ 5 - 8 = -3 $$ Since $-3 \neq 13$, this statement is FALSE.

4. Evaluate $22.3 - l = 12.7$ with $l = 9.6$

Substitute $l = 9.6$ into the equation: $$ 22.3 - 9.6 = 12.7 $$ Since $12.7 = 12.7$, this statement is TRUE.

5. Evaluate $1.5k = 4.5$ with $k = 3$

Substitute $k = 3$ into the equation: $$ 1.5(3) = 4.5 $$ Since $4.5 = 4.5$, this statement is TRUE.

6. Evaluate $\frac{7}{8} + d = \frac{10}{8}$ with $d = \frac{3}{4}$

Substitute $d = \frac{3}{4}$ into the equation: $$ \frac{7}{8} + \frac{3}{4} = \frac{7}{8} + \frac{6}{8} = \frac{13}{8} $$ Since $\frac{13}{8} \neq \frac{10}{8}$, this statement is FALSE.