To determine how many miles a car needs to be driven, during a one-day car rental, in order for the total cost to be the same at both car rental companies, you can use the two functions, C(m) and T(m), and set them equal to each other. [Since C(m) and T(m) represents the "total cost of the car rental for one day", and you want them to be the same for both car rental companies, you can set them equal to each other.] The number of miles a car needs to have driven in order for the total cost to be the same for both car rental companies is 273.3333 miles.
(Idk how/if to round 273.33333 repeating, or if you can use pronouns in your explanation "you")
C(m) = T(m)
0.10m + 41 = 0.25m Isolate/get the variable "m" by itself in the equation to find its value. Subtract 0.10m on both sides
0.10m - 0.10m + 41 = 0.25m - 0.10m
41 = 0.15m Divide 0.15 on both sides to get "m" by itself
273.333333333333333333...... = m
C(41/0.15) = $68.3333333333
T(41/0.15) = $68.3333333333
In the question, we are given with speed of a car and the distance it have to travel.
Given:
- Speed of the car = 40 km/hr.
- Distance to travel = 60 km
So, we can say that in 1 hour, the car can travel 40 km. And we have to find the time taken by the car to travel 60 km.
This can be easily done by using the Speed, Distance and Time formula which says:
So, let's solve by using this formula.
⇛ s = v × t
⇛ 60 km = 40 km/hr × t
⇛ t = 60 km / 40 km/hr
⇛ t = 3/2 hr.
⇛ t = 90 mins or 1 1/2 hours
So, time the car will take to travel 60 km:
And we are done !!
#CarryOnLearning....
<u>━━━━━━━━━━━━━━━━━━━━</u>
Choosing a pair of parallel lines that have unequal slopes: Impossible, since parallels have same slope
Distribute: 4x - 2 - 100 = 0
add 102 to both sides: 4x = 102
Divide both sides by 4: x = 25.5