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Solve the following multiplication problems: 27. 15.78 kg x 25, 28. 3.58 x 2.9, 29. ksh. 25.25 x 8.6 m, 30. 15 x 13.38, 31. a) 53.694 x 0.59, b) 0.689 x 7.324, 32. a) juzi saves 3/4 of his earnings m,

Mathematics

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Step 1: Multiply the thickness of one kamusi by the number of kamusi.

Total thickness=4.23 cm×125\text{Total thickness} = 4.23 \text{ cm} \times 125

Step 2: Perform the multiplication.

4.23×125=528.754.23 \times 125 = 528.75

The total thickness is 528.75 cm\boxed{\text{528.75 cm}}.

27.

Step 1: Multiply the mass of one piece of metal by the number of pieces.

Total mass=15.78 kg×25\text{Total mass} = 15.78 \text{ kg} \times 25

Step 2: Perform the multiplication.

15.78×25=394.515.78 \times 25 = 394.5

The mass of 25 pieces of metal is 394.5 kg\boxed{\text{394.5 kg}}.

28.

Step 1: Perform the multiplication.

3.58×2.9=10.3823.58 \times 2.9 = 10.382

The product is 10.382\boxed{10.382}.

29.

Step 1: Multiply the cost per meter by the length of ribbon.

Total cost=ksh. 25.25×8.6\text{Total cost} = \text{ksh. } 25.25 \times 8.6

Step 2: Perform the multiplication.

25.25×8.6=217.1525.25 \times 8.6 = 217.15

The cost of 8.6 m8.6 \text{ m} of ribbon is ksh. 217.15\boxed{\text{ksh. } 217.15}.

30.

Step 1: Perform the multiplication.

15×13.38=200.715 \times 13.38 = 200.7

The product is 200.7\boxed{200.7}.

31.

a)

Step 1: Perform the multiplication.

53.694×0.59=31.6794653.694 \times 0.59 = 31.67946

The product is 31.67946\boxed{31.67946}.

b)

Step 1: Perform the multiplication.

0.689×7.324=5.0442360.689 \times 7.324 = 5.044236

The product is 5.044236\boxed{5.044236}.

32.

Step 1: Calculate Juzi's monthly savings.

Monthly savings=Earnings−Spending=m−14m=34m\text{Monthly savings} = \text{Earnings} - \text{Spending} = m - \frac{1}{4}m = \frac{3}{4}m

Step 2: Calculate total savings in 8 months.

Total savings=Monthly savings×8=34m×8=6m\text{Total savings} = \text{Monthly savings} \times 8 = \frac{3}{4}m \times 8 = 6m

Juzi will save sh. 6m\boxed{\text{sh. } 6m} in 8 months.

33.

Step 1: Let Pendo's age be pp years.

Step 2: Her father's age is 8 times Pendo's age.

Father’s age=8×p=8p\text{Father's age} = 8 \times p = 8p

Her father is 8p years old\boxed{8p \text{ years old}}.

34. (a)

Step 1: Distribute the numbers into the parentheses.

3(4m+3n)+6(2m−n)=(3×4m)+(3×3n)+(6×2m)−(6×n)3(4m + 3n) + 6(2m - n) = (3 \times 4m) + (3 \times 3n) + (6 \times 2m) - (6 \times n) =12m+9n+12m−6n= 12m + 9n + 12m - 6n

Step 2: Group like terms.

(12m+12m)+(9n−6n)(12m + 12m) + (9n - 6n)

Step 3: Combine like terms.

24m+3n24m + 3n

The simplified expression is 24m+3n\boxed{24m + 3n}.

33A.

Step 1: Let qq be the initial number of animals.

Step 2: After selling 15 animals, the farmer was left with 60.

q−15=60q - 15 = 60

Step 3: Solve for qq.

q=60+15q = 60 + 15 q=75q = 75

The farmer had 75 animals\boxed{75 \text{ animals}} before.

Triangle Question (a)

Step 1: Write the expression for the perimeter of the triangle. The sides are (x−5)(x-5), (x−5)(x-5), and (2x+5)(2x+5).

Perimeter=(x−5)+(x−5)+(2x+5)\text{Perimeter} = (x-5) + (x-5) + (2x+5)

Step 2: Set the perimeter equal to 40 cm40 \text{ cm} and solve for xx.

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