B. -25, because 1 minus 20 is -19, then you subtract 6 from -19, then the answer is -25.
1) The inequality that describes the scenario iS:
35 + 12C ≥ 100
2) The minimum number of classes a customer can take for Rebekah to meet her
goal = 6
One-time initial fee = $35
Additional fee per class = $12
Minimum target = $100
Number of classes = C
One-time initial fee + (Additional fee per class) x (Number of classes) ≥ Minimum target
The inequality that describes the scenario is: 35 + 12C ≥ 100
Solve for C to know the minimum number of classes a customer can take for Rebekah to meet her goal
12C > 100 - 35
12C > 65
С ≥ 65/12
C ≥ 5.42
The minimum number of classes a customer can take for Rebekah to meet her goal = 6
its A f(x) =8x+6
Put the value of x in each f(x)
for instance: put the -½ in third f(x) you will have f(x)= -2,but the first f(x) =2
Answer:
Option C: h = 2
Step-by-step explanation:
Infinite no. of solutions is when an equation is true for all x
6x + 18 = h(3x + 9)
Both sides become identical when h = 2
Step-by-step explanation:
6a.
6b.