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Chapter 6 Close R
Grace Pereira -

×
11.3 Check In
how to find hypol
97ed25abc4acc5aa6eb8
New Chrome available
8

74^(@)F Clear
8:52 PM
4/15/2024

Chapter 66 Close R\newlineGrace Pereira -\newline× \times \newline1111.33 Check In\newlinehow to find hypol\newline9797ed2525abc44acc55aa66eb88\newlineNew Chrome available\newline88\newline74F 74^{\circ} \mathrm{F} Clear\newline88:5252 PM\newline44/1515/20242024

Full solution

Q. Chapter 66 Close R\newlineGrace Pereira -\newline× \times \newline1111.33 Check In\newlinehow to find hypol\newline9797ed2525abc44acc55aa66eb88\newlineNew Chrome available\newline88\newline74F 74^{\circ} \mathrm{F} Clear\newline88:5252 PM\newline44/1515/20242024
  1. Rewrite as multiplication: Rewrite the division as multiplication; 45s2\frac{4}{5s-2} ÷\div 7s7s becomes 45s2\frac{4}{5s-2} ×\times 17s\frac{1}{7s}
  2. Multiply numerators and denominators: Multiply the numerators together and the denominators together; 4×1=44 \times 1 = 4 and (5s2)×7s=35s214s(5s-2) \times 7s = 35s^2 - 14s
  3. Combine to form new fraction: Combine the numerators and denominators to form the new fraction; 435s214s\frac{4}{35s^2 - 14s}
  4. Check for further simplification: Check if the fraction can be simplified further; since 44 does not have common factors with 35s214s35s^2 - 14s, it's already in simplest form

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