Question

A circuit is 3500 meters long, each vehicle uses an average of 60 liters per 100 and each half liter costs 2.50. If a vehicle makes 30 laps, what will be the cost per lap?

274

likes
1371 views

Answer to a math question A circuit is 3500 meters long, each vehicle uses an average of 60 liters per 100 and each half liter costs 2.50. If a vehicle makes 30 laps, what will be the cost per lap?

Expert avatar
Rasheed
4.7
110 Answers
The length of the circuit is 3500 meters, which is equivalent to: 3500 \, \text{meters} = 3.5 \, \text{kilometers} If the vehicle makes 30 laps, the total distance is: 30 \times 3.5 \, \text{kilometers} = 105 \, \text{kilometers} The vehicle uses 60 liters of fuel per 100 kilometers, so for 105 kilometers, it will use: 60 \, \text{liters} \times \frac{105 \, \text{kilometers}}{100 \, \text{kilometers}} = 63 \, \text{liters} Each half liter costs 2.50 monetary units, so one full liter costs: 2 \times 2.50 \, \text{monetary units} = 5.00 \, \text{monetary units} Therefore, the total cost for 63 liters is: 63 \, \text{liters} \times 5.00 \, \text{monetary units} = 315 \, \text{monetary units} To find the cost per lap, we divide the total cost by the number of laps: \frac{315 \, \text{monetary units}}{30 \, \text{laps}} = 10.50 \, \text{monetary units/lap}

Frequently asked questions (FAQs)
What is the basis of vectors given a set of vectors Up to 200 characters long?
+
Write a math question for the theme "Characteristics of quadratic (square) function f(x) = x^2": What is the vertex form of the quadratic function f(x) = x^2? Provide an example of vertex coordinates and explain how the "a" value affects the graph of the function.
+
Question: Find the value of x for which log x = ln(x).
+
New questions in Mathematics
Calculate to represent the function whose graph is a line that passes through the points (1,2) and (βˆ’3,4). What is your slope?
How much volume of water in MegaLiters (ML) is required to irrigate 30 Hectare crop area with depth of 20mm?
Use the digits of 1,9,2,3 to come up with all the numbers 98 and 95
-8+3/5
Exercise 4 - the line (AC) is perpendicular to the line (AB) - the line (EB) is perpendicular to the line (AB) - the lines (AE) and (BC) intersect at D - AC = 2.4 cm; BD = 2.5 cm: DC = 1.5 cm Determine the area of triangle ABE.
what is 456456446+24566457
Clara usually walks briskly to the farmers' market and it takes her 22 minutes. Today she walked leisurely and it took 61/2 minutes. How much more time than usual did she take to reach the market today?
XΒ³-27
What is 75 percent less than 60
-1%2F2x-4%3D18
A Smooth Plane is listed for $195.00. Discounts of 12% and 10% are allowed. If the customer pays cash within 30 days, an additional discount of 3% is granted. What is the cost if a carpenter takes advantage of all the discounts offered?
A cell phone company offers two calling plans. Plan A: $20 per month plus 5 cents for each minute, or Plan B: $30 per month plus 3 cents for each minute. [2] Write an equation to describe the monthly cost (a) C (in $) in terms of the time m (in minutes) of phone calls when Plan A is applied.
ind the z-score for which 72% of the distribution's area lies between -z and z. -1.7417, 1.7417 -1.1538, 1.1538 -1.0803, 1.0803 -2.826, 2.826
In a physics degree course, there is an average dropout of 17 students in the first semester. What is the probability that the number of dropouts in the first semester in a randomly selected year has between 13 and 16 students?
Write the equation of the line that is parallel to y= 4x-7 and has a y- intercept at (0,5)
Find the zero of the linear function 8x + 24 = 0
1. A jeweler has two gold bars, with 80% purity and the other with 95% purity. How much of each must be melted to obtain a 5 kilo ingot with 86% purity?
22. Let [AB] be a chord in a circle C, and k a circle which is internally tangent to the circle C at a point P and to the chord [AB] at a point Q. Show that the line P Q passes through the midpoint of the arc AB opposite to the arc APB.
8/9 divided by 10/6
9n + 7(-8 + 4k) use k=2 and n=3