The equation and the tables represent two different functions. Use the equation [math]b=4a-5[/math] and the table to answer the questions. This table represents [math]c[/math] as a function of [math]a[/math]. 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[/img][br][br]When [math]a[/math] is -3, is [math]b[/math] or [math]c[/math] greater?
When [math]c[/math] is 21, what is the value of [math]a[/math]?
What is the value of [math]b[/math] that goes with this value of [math]a[/math]?
When [math]a[/math] is 6, is [math]b[/math] or [math]c[/math] greater?
For what values of [math]a[/math] do we know that [math]c[/math] is greater than [math]b[/math]?
Lin’s total distances are recorded every 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[/img][br][br]Who finished their mile first?
For these models, is distance a function of time? Is time a function of distance? Explain how you know.
Add 4 to the input, then divide this value into 3
Subtract 3 from the input, then divide this value into 1
Find a value of [math]x[/math] that makes the equation true. Explain your reasoning, and check that your answer is correct.[br][br][math]-(-2x+1)=9-14x[/math]