A car covers $ 18 \mathrm{km} $ using $ 1 \mathrm{L} $ of petrol. Find the distance it can cover using $ 7 \frac{1}{2} \mathrm{L} $ of petrol.
Given: A car covers \( 18 \mathrm{km} \) using \( 1 \mathrm{L} \) of petrol
To do: Find the distance it can cover using \( 7 \frac{1}{2} \mathrm{L} \) of petrol
Solution:
Let us convert $7 \frac{1}{2}$ to improper fraction:
$7 \frac{1}{2} = 7 + \frac{1}{2}$
$= \frac{15}{2}$
With 1L, the car can cover 18 km
With $\frac{15}{2}$ L, the car will cover $18 \times \frac{15}{2}$
=$ 9\times15$
= 135 km
Related Articles
- A car covers 20 km using 1 L of petrol. Find the distance it can cover using $5\frac{1}{5}$ L of petrol.
- A car runs 16 km using 1 litre of petrol. How much distance will it cover using $2\frac{3}{4}$ litres of petrol.
- A vehicle covers a distance of 22.8 km in 2.4 liters of petrol. How much distance will it cover 1 liter of petrol?
- A car runs 9 kilometres using 1-litre petrol? How much distance will it cover in 3 whole $\frac{2}{3}$ litres of petrol?
- A car covers a distance of \( 120 \mathrm{kms} \). in 8 hours. What is the time taken by the car with \( 1 \frac{1}{2} \) time of the previous speed to cover a distance of \( 450 \mathrm{kms} \) ?
- Find the perimeter of rectangle whosea) \( l=50 \mathrm{~cm}, b=30 \mathrm{~cm} \)b) \( l=2 \cdot 5 \mathrm{~cm}, b=1 \cdot 5 \mathrm{~cm} \)
- A vehicle covers a distance of 43.2 km in 2.4 litres of petrol. How much distance will it cover in one litre of petrol?
- A two-wheeler covers a distance of 55.3 km in one litre of petrol. How much distance will it cover in 10 litres of petrol?
- The odometer of a car reads \( 2000 \mathrm{~km} \) at the start of a trip and \( 2400 \mathrm{~km} \) at the end of the trip. If the trip took \( 8 \mathrm{~h} \), calculate the average speed of the car in \( \mathrm{km} \mathrm{h}^{-1} \) and \( \mathrm{m} \mathrm{s}^{-1} \).
- Prove the following:\( \frac{\tan \mathrm{A}}{1+\sec \mathrm{A}}-\frac{\tan \mathrm{A}}{1-\sec \mathrm{A}}=2 \operatorname{cosec} \mathrm{A} \)
- If \( \mathrm{D}\left(\frac{-1}{2}, \frac{5}{2}\right), \mathrm{E}(7,3) \) and \( \mathrm{F}\left(\frac{7}{2}, \frac{7}{2}\right) \) are the midpoints of sides of \( \triangle \mathrm{ABC} \), find the area of the \( \triangle \mathrm{ABC} \).
- Bisectors of angles \( \mathrm{A}, \mathrm{B} \) and \( \mathrm{C} \) of a triangle \( \mathrm{ABC} \) intersect its circumcircle at \( \mathrm{D}, \mathrm{E} \) and Frespectively. Prove that the angles of the triangle \( \mathrm{DEF} \) are \( 90^{\circ}-\frac{1}{2} \mathrm{~A}, 90^{\circ}-\frac{1}{2} \mathrm{~B} \) and \( 90^{\circ}-\frac{1}{2} \mathrm{C} \).
- Find the perimeter of the rectangle.$l=35 \mathrm{~cm}, b=28 \mathrm{~cm}$
- Simplify: \( \left(\frac{2}{7} l-\frac{1}{4} m\right)\left(\frac{2}{7} l-\frac{1}{4} m\right) \).
- If \( \sin \mathrm{A}+\sin ^{2} \mathrm{~A}=1 \), then the value of the expression \( \left(\cos ^{2} \mathrm{~A}+\cos ^{4} \mathrm{~A}\right) \) is(A) 1(B) \( \frac{1}{2} \)(C) 2(D) 3
Kickstart Your Career
Get certified by completing the course
Get Started