Answer:
Danny offers better deal .
Step-by-step explanation:
As given
Danny charges $35 for 3 hours of swimming lessons.
Cost of one hour = $ 11.67 (Approx)
Martin charges $24 for 2 hours of swimming lessons.
Cost of one hour = $ 12
As the cost charge by Danny for one hour is less as cost charge by Martin .
Therefore Danny offers better deal .
Danny charges about 11.67 per hour
Martin charges about 12 per hour
So, Danny offers a better deal.
(1, –27)
(–1, –17) and (1, –27)
no solutions
Answer:
D. No solutions.
Step-by-step explanation:
We have been given a system of equations and we are asked to find the solution set for our given system.
To find the solution for our given system we will equate our both equations as:
We will use discriminant formula to check for the solution of our given system.
for real solutions.
Upon substituting our given values in above formula we will get,
Therefore, our given system has no solutions and option D is the correct choices.
Answer:
d
Step-by-step explanation:
on edge 2021
Answer:
-2
Step-by-step explanation:
To evaluate -2 + (-1/3), subtract -1/3 from -2, which simplifies to -7/3.
To evaluate -2 + (-1/3), we need to add the two numbers together. When adding negative numbers, we can think of it as subtracting the numbers.
#SPJ6
Answer:
(+)60 - 60 = 0
Step-by-step explanation:
The pelican is now at sea level
Answer:
the image was not clear....hope the values are correct
Answer is in the attached file.
Answer:
Plan A has a unit rate of approximately $0.1087 per minute.
Plan B has a unit rate of approximately $0.0700 per minute.
Step-by-step explanation:
Plan A:
38 minutes of long-distance calling
Total cost: $4.13
To find the unit rate for Plan A, divide the total cost by the number of minutes:
Unit Rate for Plan A = Total Cost / Number of Minutes
Unit Rate for Plan A = $4.13 / 38 minutes ≈ $0.1087 per minute
Plan B:
59 minutes of long-distance calling
Total cost: $4.13
To find the unit rate for Plan B, divide the total cost by the number of minutes:
Unit Rate for Plan B = Total Cost / Number of Minutes
Unit Rate for Plan B = $4.13 / 59 minutes ≈ $0.0700 per minute