QUESTION IMAGE
Question
find the product. list the units.
- $8\\ \mathrm{h} \times \frac{\\$9}{\mathrm{h}}$
- $8\\ \mathrm{lb} \times \frac{\\$3.50}{\mathrm{lb}}$
- $\frac{29}{2}\\ \mathrm{sec} \times \frac{60\\ \mathrm{mb}}{\mathrm{sec}}$
- $\frac{3}{4}\\ \mathrm{h} \times \frac{19\\ \mathrm{mi}}{\frac{1}{4}\\ \mathrm{h}}$
write the ratio as a fraction in simplest form.
- 25 to 45
- $63:28$
- $35\\ \mathrm{girls}:15\\ \mathrm{boys}$
- $51\\ \mathrm{correct}:9\\ \mathrm{incorrect}$
- $16\\ \mathrm{dogs}\\ \mathrm{to}\\ 12\\ \mathrm{cats}$
- $2\frac{1}{3}\\ \mathrm{feet}:4\frac{1}{2}\\ \mathrm{feet}$
find the unit rate.
- $180\\ \mathrm{miles}\\ \mathrm{in}\\ 3\\ \mathrm{hours}$
- $256\\ \mathrm{miles}\\ \mathrm{per}\\ 8\\ \mathrm{gallons}$
- $\\$9.60\\ \mathrm{for}\\ 4\\ \mathrm{pounds}$
- $\\$4.80\\ \mathrm{for}\\ 6\\ \mathrm{cans}$
- $297\\ \mathrm{words}\\ \mathrm{in}\\ 5.5\\ \mathrm{minutes}$
- $21\frac{3}{4}\\ \mathrm{meters}\\ \mathrm{in}\\ 2\frac{1}{2}\\ \mathrm{hours}$
Problem 7:
Step1: Cancel units
The "h" units cancel out: \( 8\ \text{h} \times \frac{\$9}{\text{h}} = 8 \times \$9 \)
Step2: Multiply
\( 8 \times 9 = 72 \), so the result is \(\$72\)
Step1: Cancel units
The "lb" units cancel out: \( 8\ \text{lb} \times \frac{\$3.50}{\text{lb}} = 8 \times \$3.50 \)
Step2: Multiply
\( 8 \times 3.50 = 28 \), so the result is \(\$28\)
Step1: Cancel units
The "sec" units cancel out: \( \frac{29}{2}\ \text{sec} \times \frac{60\ \text{MB}}{\text{sec}} = \frac{29}{2} \times 60\ \text{MB} \)
Step2: Multiply
\( \frac{29}{2} \times 60 = 29 \times 30 = 870 \), so the result is \( 870\ \text{MB} \)
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\(\$72\)