To find the missing numbers in these equations, we need to figure out what number multiplied by the known number gives us the total. Since multiplication and division are opposites, we can solve these by dividing the total by the known number.
Here is the step-by-step solution for each equation:
Column 1:
1. $n \times 3 = 24$ → $24 \div 3 = 8$, so
$n = 8$
2. $4 \times t = 28$ → $28 \div 4 = 7$, so
$t = 7$
3. $2 \times t = 18$ → $18 \div 2 = 9$, so
$t = 9$
4. $s \times 3 = 12$ → $12 \div 3 = 4$, so
$s = 4$
5. $3 \times w = 9$ → $9 \div 3 = 3$, so
$w = 3$
6. $c \times 8 = 72$ → $72 \div 8 = 9$, so
$c = 9$
7. $6 \times v = 36$ → $36 \div 6 = 6$, so
$v = 6$
8. $y \times 3 = 24$ → $24 \div 3 = 8$, so
$y = 8$
9. $f \times 7 = 35$ → $35 \div 7 = 5$, so
$f = 5$
10. $7 \times q = 7$ → $7 \div 7 = 1$, so
$q = 1$
Column 2:
11. $s \times 6 = 54$ → $54 \div 6 = 9$, so
$s = 9$
12. $8 \times w = 32$ → $32 \div 8 = 4$, so
$w = 4$
13. $m \times 5 = 45$ → $45 \div 5 = 9$, so
$m = 9$
14. $j \times 3 = 3$ → $3 \div 3 = 1$, so
$j = 1$
15. $5 \times c = 45$ → $45 \div 5 = 9$, so
$c = 9$
16. $2 \times z = 6$ → $6 \div 2 = 3$, so
$z = 3$
17. $g \times 5 = 15$ → $15 \div 5 = 3$, so
$g = 3$
18. $z \times 5 = 35$ → $35 \div 5 = 7$, so
$z = 7$
19. $m \times 7 = 35$ → $35 \div 7 = 5$, so
$m = 5$
20. $n \times 6 = 12$ → $12 \div 6 = 2$, so
$n = 2$
Column 3:
21. $t \times 2 = 16$ → $16 \div 2 = 8$, so
$t = 8$
22. $6 \times t = 24$ → $24 \div 6 = 4$, so
$t = 4$
23. $w \times 3 = 18$ → $18 \div 3 = 6$, so
$w = 6$
24. $j \times 3 = 27$ → $27 \div 3 = 9$, so
$j = 9$
25. $g \times 7 = 28$ → $28 \div 7 = 4$, so
$g = 4$
26. $y \times 9 = 45$ → $45 \div 9 = 5$, so
$y = 5$
27. $d \times 3 = 15$ → $15 \div 3 = 5$, so
$d = 5$
28. $b \times 3 = 27$ → $27 \div 3 = 9$, so
$b = 9$
29. $6 \times b = 36$ → $36 \div 6 = 6$, so
$b = 6$
30. $2 \times g = 4$ → $4 \div 2 = 2$, so
$g = 2$
Column 4:
31. $p \times 7 = 42$ → $42 \div 7 = 6$, so
$p = 6$
32. $a \times 9 = 54$ → $54 \div 9 = 6$, so
$a = 6$
33. $a \times 4 = 16$ → $16 \div 4 = 4$, so
$a = 4$
34. $8 \times p = 24$ → $24 \div 8 = 3$, so
$p = 3$
35. $9 \times b = 63$ → $63 \div 9 = 7$, so
$b = 7$
36. $x \times 1 = 6$ → $6 \div 1 = 6$, so
$x = 6$
37. $s \times 1 = 2$ → $2 \div 1 = 2$, so
$s = 2$
38. $j \times 1 = 1$ → $1 \div 1 = 1$, so
$j = 1$
39. $7 \times u = 49$ → $49 \div 7 = 7$, so
$u = 7$
40. $3 \times v = 12$ → $12 \div 3 = 4$, so
$v = 4$
Final Answer:
n = 8, s = 9, t = 8, p = 6
t = 7, w = 4, t = 4, a = 6
t = 9, m = 9, w = 6, a = 4
s = 4, j = 1, j = 9, p = 3
w = 3, c = 9, g = 4, b = 7
c = 9, z = 3, y = 5, x = 6
v = 6, g = 3, d = 5, s = 2
y = 8, z = 7, b = 9, j = 1
f = 5, m = 5, b = 6, u = 7
q = 1, n = 2, g = 2, v = 4
Parent Tip: Review the logic above to help your child master the concept of multiplying algebraic expressions worksheet.