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The temperature is 38° and is expected to rise at a rate of 3° per hour. Write a linear equation to model the situation.
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
Solve: 2x + 19 = 57
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
Find the slope of the line through the points (4, 2) and (0, 8)
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
A television repair shop charges $35 plus $20 per hour. Write a linear equation to model the situation.
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
Solve: 3x - 5 = 13
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
Mr. Collins is building a fence around his yard. He already has 25 sections up and plans to add 8 sections each Saturday until he is finished. Find the total number of fence sections standing after 15 Saturdays.
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
Solve: -6p = 300
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
Solve: -6x + 16 = -2
-3/2
C=35+20h
3
T=38+3h
19
6
-52
383 sections
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