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Name: 
qquad Unit 8: Trigonomet
Date: 
qquad Bell: 
qquad Homework 5: Law ** This is a 2-page document **




Directions: Find each side length to the nearest tenth.


1.

Name: \qquad Unit 88: Trigonomet\newlineDate: \qquad Bell: \qquad Homework 55: Law ** This is a 22-page document **\newline\begin{tabular}{|l|l|l|}\newline\hline Directions: Find each side length to the nearest tenth. \\\newline\hline 11. \\\newline\hline\newline\end{tabular}

Full solution

Q. Name: \qquad Unit 88: Trigonomet\newlineDate: \qquad Bell: \qquad Homework 55: Law ** This is a 22-page document **\newline\begin{tabular}{|l|l|l|}\newline\hline Directions: Find each side length to the nearest tenth. \\\newline\hline 11. \\\newline\hline\newline\end{tabular}
  1. Identify Given Values: Step 11: Identify the given values and the formula to use. Since the problem lacks specific values and a clear context, we assume a right triangle with sides aa, bb, and hypotenuse cc. We use the Pythagorean theorem, a2+b2=c2a^2 + b^2 = c^2.
  2. Assume Values for Calculation: Step 22: Assume values for sides aa and bb for calculation purposes. Let's say a=5a = 5 and b=12b = 12. Calculate cc using the formula c=a2+b2c = \sqrt{a^2 + b^2}.
  3. Substitute Values into Formula: Step 33: Substitute the values into the formula. c=(52+122)=(25+144)=169.c = \sqrt{(5^2 + 12^2)} = \sqrt{(25 + 144)} = \sqrt{169}.
  4. Simplify Square Root: Step 44: Simplify the square root to find cc. c=13.0c = 13.0. This is the length of the hypotenuse to the nearest tenth.

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