QUESTION IMAGE
Question
name: math blast #8
fact fluency
- 7 + 5 = 2) 5×4 = 3) 45÷9 = 4) 13 - 4 =
- 8 + _ = 12 6) _ - 5 = 4 7) _×7 = 70 8) 40÷ _ = 5
area + perimeter
find the area and perimeter of each rectangle below.
- a = _ p = _
- a = _ p = _
- a = _ p = _
- a = _ p = _
word problems
- diana has $189 in her savings account. of her savings, $62 came from babysitting. the rest came from birthday presents. how much money did diana receive for her birthday?
- 35 photographs arrived in 5 envelopes. there are an equal number of photos in each envelope. how many photos are in each envelope?
Step1: Solve arithmetic operations
- \(7 + 5=12\)
- \(5\times4 = 20\)
- \(45\div9=5\)
- \(13 - 4=9\)
- Let the blank be \(x\), then \(8+x = 12\), so \(x=12 - 8=4\)
- Let the blank be \(y\), then \(y - 5=4\), so \(y=4 + 5=9\)
- Let the blank be \(z\), then \(z\times7=70\), so \(z=\frac{70}{7}=10\)
- Let the blank be \(w\), then \(40\div w=5\), so \(w=\frac{40}{5}=8\)
Step2: Calculate area and perimeter of rectangles
- For rectangle in 9)
- Area formula \(A = l\times w\), where \(l = 10\) in, \(w = 4\) in. So \(A=10\times4 = 40\) in²
- Perimeter formula \(P=2(l + w)\), so \(P=2(10 + 4)=2\times14 = 28\) in
- For rectangle in 10)
- \(l = 6\) cm, \(w = 4\) cm. \(A=6\times4=24\) cm²
- \(P=2(6 + 4)=2\times10 = 20\) cm
- For rectangle in 11)
- \(l = 8\) ft, \(w = 2\) ft. \(A=8\times2=16\) ft²
- \(P=2(8 + 2)=2\times10 = 20\) ft
- For rectangle in 12)
- \(l = 6\) m, \(w = 1\) m. \(A=6\times1=6\) m²
- \(P=2(6 + 1)=2\times7 = 14\) m
Step3: Solve word - problems
- For problem 13)
- Total savings \(T=\$189\), money from babysitting \(B = \$62\). Money from birthday \(M=T - B\)
- \(M=189-62=\$127\)
- For problem 14)
- Total photographs \(N = 35\), number of envelopes \(E = 5\). Number of photos per envelope \(n=\frac{N}{E}\)
- \(n=\frac{35}{5}=7\)
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- \(12\)
- \(20\)
- \(5\)
- \(9\)
- \(4\)
- \(9\)
- \(10\)
- \(8\)
- \(A = 40\) in², \(P = 28\) in
- \(A = 24\) cm², \(P = 20\) cm
- \(A = 16\) ft², \(P = 20\) ft
- \(A = 6\) m², \(P = 14\) m
- \(\$127\)
- \(7\)