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Math Quiz 2 for Math for Elem Ed II, Fall '03, Section 102 by Prof. Brick, Exercises of Elementary Mathematics

The questions and instructions for quiz 2 in math for elem ed ii, a college-level mathematics course taught by prof. Brick during the fall '03 semester. The quiz covers various topics including the speed of sound, temperature conversions, and linear equations. Students are required to show their work and explain their reasoning, with no use of calculators or notes allowed.

Typology: Exercises

2012/2013

Uploaded on 03/31/2013

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Prof. S. Brick Math 202
Fall ’03 section 102
Math for Elem Ed II; Quiz 2
Show your work and explain your reasoning. closed book and closed notes.
0. Print your name:
1. The speed of sound is approximately 760 mph. Assuming that a lightning flash takes
no appreciable time to be seen and that the thunder is heard tseconds later, explain the
algebra behind the formula d=t/5 where dis the approximate distance in miles to the
lightning strike.
2. The new temperature scale “Mobileheit2” is related to that of Fahrenheit in the following
ways: the relationshp is linear; 100Fis 70Mand 30Mis 20F. Find a function whose
input is in Fand whose output is M.
3. Find the equation of the line through (4,3) and parallel to 1800 = 2y+ (5·x). Do
not use a calculator.

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Prof. S. Brick Math 202 Fall ’03 section 102

Math for Elem Ed II; Quiz 2

Show your work and explain your reasoning. closed book and closed notes.

  1. Print your name:
  2. The speed of sound is approximately 760 mph. Assuming that a lightning flash takes no appreciable time to be seen and that the thunder is heard t seconds later, explain the algebra behind the formula d = t/5 where d is the approximate distance in miles to the lightning strike.
  3. The new temperature scale “Mobileheit2” is related to that of Fahrenheit in the following ways: the relationshp is linear; 100◦F is 70◦M and 30◦M is 20◦F. Find a function whose input is in ◦F and whose output is ◦M.
  4. Find the equation of the line through (4, 3) and parallel to 1800 = 2y + (

5 · x). Do not use a calculator.