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A shoe store uses the formula s = 1.18f- 22 to model the relationship between a man's shoe size, s, and his foot length, f centimetres. Jonathan wears a size 9.5 shoe. Use the formula to estimate his foot length to the nearest centimetre. a) 37 cm b) 27 cm O c) 33 cm d) 11 cm

A shoe store uses the formula s = 1.18f- 22 to model the relationship between a man's shoe size, s, and his foot length, f centimetres. Jonathan wears a size 9.5 shoe. Use the formula to estimate his foot length to the nearest centimetre. a) 37 cm b) 27 cm O c) 33 cm d) 11 cm

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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A shoe store uses the formulas = 1.18f- 22 to model the relationship between a man's shoe size, s, and his foot length, f centimetres. Jonathan wears a size 9.5 shoe. Use the formula to estimate his foot length to the nearest centimetre. a) 37 cm b) 27 cm O c) 33 cm d) 11 cm
Transcribed Image Text:A shoe store uses the formulas = 1.18f- 22 to model the relationship between a man's shoe size, s, and his foot length, f centimetres. Jonathan wears a size 9.5 shoe. Use the formula to estimate his foot length to the nearest centimetre. a) 37 cm b) 27 cm O c) 33 cm d) 11 cm
This table shows the number of virus particles in a cell several hours after infection. The variable X represents the time in hours and the variable Y represents the number of virus particles. How long does it take for the number of viruses particles in the cell to double? Y 17 1 24 33 3 47 4 65 91 128 a) Between 2 h and 3 h b) Between 4 h and 5 h C) Between 3 h and 4 h d) Between 1h and 2 h
Transcribed Image Text:This table shows the number of virus particles in a cell several hours after infection. The variable X represents the time in hours and the variable Y represents the number of virus particles. How long does it take for the number of viruses particles in the cell to double? Y 17 1 24 33 3 47 4 65 91 128 a) Between 2 h and 3 h b) Between 4 h and 5 h C) Between 3 h and 4 h d) Between 1h and 2 h
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