Question

a single - engine plane can travel up to 140 miles per hour. the total number of miles it travels is represented by the function ( m = 140h ), where ( h ) is the number of hours traveled. determine appropriate input values for this situation. then complete the function table for ( m = 140h ). (example 2)

input, ( h )	output, ( m )

Explanation:

Step1: Choose input values for h

Since \( h \) represents the number of hours traveled, we can choose non - negative real numbers (usually we start with simple non - negative integers like \( h = 0,1,2,3 \) as appropriate input values in a real - world context of time).

Step2: Calculate m for each h

• When \( h = 0 \):

Using the formula \( m=140h \), substitute \( h = 0 \) into the formula. We get \( m = 140\times0=0 \).

• When \( h = 1 \):

Substitute \( h = 1 \) into \( m = 140h \). Then \( m=140\times1 = 140 \).

• When \( h = 2 \):

Substitute \( h = 2 \) into \( m = 140h \). Then \( m = 140\times2=280 \).

• When \( h = 3 \):

Substitute \( h = 3 \) into \( m = 140h \). Then \( m=140\times3 = 420 \).

Input, \( h \)	Output, \( m \)
1	140
2	280
3	420

Answer:

Appropriate input values for \( h \) are non - negative real numbers (e.g., \( h = 0,1,2,3 \)). The completed table is as above.