Math worksheet for grades 5-6 covering multiplication, fractions, and rounding, ideal for practice and assessment.
Math worksheet with multiplication, fraction, and rounding problems for grades 5-6, featuring 100 questions.
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Step-by-step solution for: GRADE 6 TERM 4 MATHEMATICS WORKSHEET 1 • Teacha!
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Show Answer Key & Explanations
Step-by-step solution for: GRADE 6 TERM 4 MATHEMATICS WORKSHEET 1 • Teacha!
Here are the solutions to the math problems, broken down by section.
*These are multiplication problems.*
69. $1\,866 \times 11 = 20\,526$
70. $486 \times 30 = 14\,580$
71. $1\,165 \times 5 = 5\,825$
72. $1\,141 \times 9 = 10\,269$
73. $1\,466 \times 50 = 73\,300$
74. $2\,382 \times 50 = 119\,100$
75. $1\,600 \times 9 = 14\,400$
76. $221 \times 10 = 2\,210$
77. $3\,807 \times 4 = 15\,228$
78. $818 \times 25 = 20\,450$
---
*These involve adding or subtracting mixed numbers (whole numbers and fractions).*
79. $7 \frac{1}{2} - 1 \frac{1}{2}$
Subtract the whole numbers ($7-1=6$) and the fractions ($\frac{1}{2}-\frac{1}{2}=0$).
Answer: 6
80. $7 \frac{17}{20} - 5 \frac{18}{20}$
We cannot subtract $\frac{18}{20}$ from $\frac{17}{20}$. We borrow 1 from the 7, making it 6, and add $\frac{20}{20}$ to the fraction.
New fraction: $\frac{17+20}{20} = \frac{37}{20}$.
Now subtract: $6 \frac{37}{20} - 5 \frac{18}{20}$.
Whole numbers: $6-5=1$. Fractions: $\frac{37-18}{20} = \frac{19}{20}$.
Answer: $1 \frac{19}{20}$
81. $8 \frac{1}{11} - 2 \frac{3}{11}$
Borrow 1 from the 8 to make the top fraction bigger. $8$ becomes $7$, and $\frac{1}{11}$ becomes $\frac{12}{11}$.
Subtract: $7 \frac{12}{11} - 2 \frac{3}{11}$.
Whole numbers: $7-2=5$. Fractions: $\frac{12-3}{11} = \frac{9}{11}$.
Answer: $5 \frac{9}{11}$
82. $4 \frac{7}{9} - 1 \frac{8}{9}$
Borrow 1 from the 4. $4$ becomes $3$, and $\frac{7}{9}$ becomes $\frac{16}{9}$.
Subtract: $3 \frac{16}{9} - 1 \frac{8}{9}$.
Whole numbers: $3-1=2$. Fractions: $\frac{16-8}{9} = \frac{8}{9}$.
Answer: $2 \frac{8}{9}$
83. $3 \frac{13}{16} + 2 \frac{9}{16}$
Add whole numbers: $3+2=5$. Add fractions: $\frac{13+9}{16} = \frac{22}{16}$.
Simplify $\frac{22}{16}$ to $1 \frac{6}{16}$, which reduces to $1 \frac{3}{8}$.
Add the 1 to the whole number 5.
Answer: $6 \frac{3}{8}$
84. $8 \frac{2}{17} - 5 \frac{5}{17}$
Borrow 1 from the 8. $8$ becomes $7$, and $\frac{2}{17}$ becomes $\frac{19}{17}$.
Subtract: $7 \frac{19}{17} - 5 \frac{5}{17}$.
Whole numbers: $7-5=2$. Fractions: $\frac{19-5}{17} = \frac{14}{17}$.
Answer: $2 \frac{14}{17}$
85. $4 \frac{5}{21} + 8 \frac{12}{21}$
Add whole numbers: $4+8=12$. Add fractions: $\frac{5+12}{21} = \frac{17}{21}$.
Answer: $12 \frac{17}{21}$
86. $3 \frac{47}{100} + 3 \frac{4}{100}$
Add whole numbers: $3+3=6$. Add fractions: $\frac{47+4}{100} = \frac{51}{100}$.
Answer: $6 \frac{51}{100}$
87. $9 \frac{67}{75} - 6 \frac{68}{75}$
Borrow 1 from the 9. $9$ becomes $8$, and $\frac{67}{75}$ becomes $\frac{142}{75}$.
Subtract: $8 \frac{142}{75} - 6 \frac{68}{75}$.
Whole numbers: $8-6=2$. Fractions: $\frac{142-68}{75} = \frac{74}{75}$.
Answer: $2 \frac{74}{75}$
88. $2 \frac{49}{50} + 1 \frac{43}{50}$
Add whole numbers: $2+1=3$. Add fractions: $\frac{49+43}{50} = \frac{92}{50}$.
$\frac{92}{50}$ is $1 \frac{42}{50}$, which simplifies to $1 \frac{21}{25}$.
Add the 1 to the whole number 3.
Answer: $4 \frac{21}{25}$
---
*Look at the digit to the right of the underlined one. If it is 5 or more, round up. If it is 4 or less, keep the number the same.*
89. <u>3</u>894 → The next digit is 8 (round up).
Answer: 4 000
90. 3<u>5</u>018 → The next digit is 0 (keep same).
Answer: 35 000
91. <u>6</u>061 → The next digit is 0 (keep same).
Answer: 6 000
92. <u>1</u>865 → The next digit is 8 (round up).
Answer: 2 000
93. 7<u>6</u>128 → The next digit is 1 (keep same).
Answer: 76 000
94. <u>9</u>967 → The next digit is 9 (round up). This bumps the 9 to a 10, carrying over to make it 10 000.
Answer: 10 000
95. <u>9</u>881 → The next digit is 8 (round up). Similar to above, this carries over.
Answer: 10 000
96. 44<u>3</u>238 → The next digit is 2 (keep same).
Answer: 443 000
97. <u>9</u>522 → The next digit is 5 (round up). Carries over.
Answer: 10 000
98. 4<u>6</u>028 → The next digit is 0 (keep same).
Answer: 46 000
99. 85<u>1</u>897 → The next digit is 8 (round up).
Answer: 852 000
100. 35<u>7</u>504 → The next digit is 5 (round up).
Answer: 358 000
101. 368<u>1</u>33 → The next digit is 3 (keep same).
Answer: 368 100
──────────────────────────────────────
Final Answer:
69. 20 526
70. 14 580
71. 5 825
72. 10 269
73. 73 300
74. 119 100
75. 14 400
76. 2 210
77. 15 228
78. 20 450
79. 6
80. $1 \frac{19}{20}$
81. $5 \frac{9}{11}$
82. $2 \frac{8}{9}$
83. $6 \frac{3}{8}$
84. $2 \frac{14}{17}$
85. $12 \frac{17}{21}$
86. $6 \frac{51}{100}$
87. $2 \frac{74}{75}$
88. $4 \frac{21}{25}$
89. 4 000
90. 35 000
91. 6 000
92. 2 000
93. 76 000
94. 10 000
95. 10 000
96. 443 000
97. 10 000
98. 46 000
99. 852 000
100. 358 000
101. 368 100
Find the product
*These are multiplication problems.*
69. $1\,866 \times 11 = 20\,526$
70. $486 \times 30 = 14\,580$
71. $1\,165 \times 5 = 5\,825$
72. $1\,141 \times 9 = 10\,269$
73. $1\,466 \times 50 = 73\,300$
74. $2\,382 \times 50 = 119\,100$
75. $1\,600 \times 9 = 14\,400$
76. $221 \times 10 = 2\,210$
77. $3\,807 \times 4 = 15\,228$
78. $818 \times 25 = 20\,450$
---
Calculate
*These involve adding or subtracting mixed numbers (whole numbers and fractions).*
79. $7 \frac{1}{2} - 1 \frac{1}{2}$
Subtract the whole numbers ($7-1=6$) and the fractions ($\frac{1}{2}-\frac{1}{2}=0$).
Answer: 6
80. $7 \frac{17}{20} - 5 \frac{18}{20}$
We cannot subtract $\frac{18}{20}$ from $\frac{17}{20}$. We borrow 1 from the 7, making it 6, and add $\frac{20}{20}$ to the fraction.
New fraction: $\frac{17+20}{20} = \frac{37}{20}$.
Now subtract: $6 \frac{37}{20} - 5 \frac{18}{20}$.
Whole numbers: $6-5=1$. Fractions: $\frac{37-18}{20} = \frac{19}{20}$.
Answer: $1 \frac{19}{20}$
81. $8 \frac{1}{11} - 2 \frac{3}{11}$
Borrow 1 from the 8 to make the top fraction bigger. $8$ becomes $7$, and $\frac{1}{11}$ becomes $\frac{12}{11}$.
Subtract: $7 \frac{12}{11} - 2 \frac{3}{11}$.
Whole numbers: $7-2=5$. Fractions: $\frac{12-3}{11} = \frac{9}{11}$.
Answer: $5 \frac{9}{11}$
82. $4 \frac{7}{9} - 1 \frac{8}{9}$
Borrow 1 from the 4. $4$ becomes $3$, and $\frac{7}{9}$ becomes $\frac{16}{9}$.
Subtract: $3 \frac{16}{9} - 1 \frac{8}{9}$.
Whole numbers: $3-1=2$. Fractions: $\frac{16-8}{9} = \frac{8}{9}$.
Answer: $2 \frac{8}{9}$
83. $3 \frac{13}{16} + 2 \frac{9}{16}$
Add whole numbers: $3+2=5$. Add fractions: $\frac{13+9}{16} = \frac{22}{16}$.
Simplify $\frac{22}{16}$ to $1 \frac{6}{16}$, which reduces to $1 \frac{3}{8}$.
Add the 1 to the whole number 5.
Answer: $6 \frac{3}{8}$
84. $8 \frac{2}{17} - 5 \frac{5}{17}$
Borrow 1 from the 8. $8$ becomes $7$, and $\frac{2}{17}$ becomes $\frac{19}{17}$.
Subtract: $7 \frac{19}{17} - 5 \frac{5}{17}$.
Whole numbers: $7-5=2$. Fractions: $\frac{19-5}{17} = \frac{14}{17}$.
Answer: $2 \frac{14}{17}$
85. $4 \frac{5}{21} + 8 \frac{12}{21}$
Add whole numbers: $4+8=12$. Add fractions: $\frac{5+12}{21} = \frac{17}{21}$.
Answer: $12 \frac{17}{21}$
86. $3 \frac{47}{100} + 3 \frac{4}{100}$
Add whole numbers: $3+3=6$. Add fractions: $\frac{47+4}{100} = \frac{51}{100}$.
Answer: $6 \frac{51}{100}$
87. $9 \frac{67}{75} - 6 \frac{68}{75}$
Borrow 1 from the 9. $9$ becomes $8$, and $\frac{67}{75}$ becomes $\frac{142}{75}$.
Subtract: $8 \frac{142}{75} - 6 \frac{68}{75}$.
Whole numbers: $8-6=2$. Fractions: $\frac{142-68}{75} = \frac{74}{75}$.
Answer: $2 \frac{74}{75}$
88. $2 \frac{49}{50} + 1 \frac{43}{50}$
Add whole numbers: $2+1=3$. Add fractions: $\frac{49+43}{50} = \frac{92}{50}$.
$\frac{92}{50}$ is $1 \frac{42}{50}$, which simplifies to $1 \frac{21}{25}$.
Add the 1 to the whole number 3.
Answer: $4 \frac{21}{25}$
---
Round to the underlined digit
*Look at the digit to the right of the underlined one. If it is 5 or more, round up. If it is 4 or less, keep the number the same.*
89. <u>3</u>894 → The next digit is 8 (round up).
Answer: 4 000
90. 3<u>5</u>018 → The next digit is 0 (keep same).
Answer: 35 000
91. <u>6</u>061 → The next digit is 0 (keep same).
Answer: 6 000
92. <u>1</u>865 → The next digit is 8 (round up).
Answer: 2 000
93. 7<u>6</u>128 → The next digit is 1 (keep same).
Answer: 76 000
94. <u>9</u>967 → The next digit is 9 (round up). This bumps the 9 to a 10, carrying over to make it 10 000.
Answer: 10 000
95. <u>9</u>881 → The next digit is 8 (round up). Similar to above, this carries over.
Answer: 10 000
96. 44<u>3</u>238 → The next digit is 2 (keep same).
Answer: 443 000
97. <u>9</u>522 → The next digit is 5 (round up). Carries over.
Answer: 10 000
98. 4<u>6</u>028 → The next digit is 0 (keep same).
Answer: 46 000
99. 85<u>1</u>897 → The next digit is 8 (round up).
Answer: 852 000
100. 35<u>7</u>504 → The next digit is 5 (round up).
Answer: 358 000
101. 368<u>1</u>33 → The next digit is 3 (keep same).
Answer: 368 100
──────────────────────────────────────
Final Answer:
69. 20 526
70. 14 580
71. 5 825
72. 10 269
73. 73 300
74. 119 100
75. 14 400
76. 2 210
77. 15 228
78. 20 450
79. 6
80. $1 \frac{19}{20}$
81. $5 \frac{9}{11}$
82. $2 \frac{8}{9}$
83. $6 \frac{3}{8}$
84. $2 \frac{14}{17}$
85. $12 \frac{17}{21}$
86. $6 \frac{51}{100}$
87. $2 \frac{74}{75}$
88. $4 \frac{21}{25}$
89. 4 000
90. 35 000
91. 6 000
92. 2 000
93. 76 000
94. 10 000
95. 10 000
96. 443 000
97. 10 000
98. 46 000
99. 852 000
100. 358 000
101. 368 100
Parent Tip: Review the logic above to help your child master the concept of worksheet 6th grade in all subjects.
