Answer :
Answer:
- 425 min
- $80
Step-by-step explanation:
The equation to reflect the monthly plans:
- Plan A f(x) = 0.16x + 12
- Plan B g(x) = 0.12x + 29
We need to find the value of x when f(x) = g(x):
- 0.16x + 12 = 0.12x + 29
- 0.16x - 0.12x = 29 - 12
- 0.04x = 17
- x = 17/0.04
- x = 425 minutes
The cost is:
- $0.16*425 + $12 = $80
If we put on equations
- y=0.16x+12
- y=0.12x+29
Amount of calling is x and cost is y
solve
- 0.16x+12=0.12x+29
- 0.04x=17
- x=17/0.04
- x=425min
Cost
- 0.12(425)+29=$80