Question
Ronit takes a total of 24 hours to travel 128 km downstream
and then the same 128 km distance upstream. Additionally, he takes 30 hours to cover 480 km downstream. What is the ratio of the distance he covers in 5 hours while moving downstream to the distance he covers in 6 hours while moving upstream?Solution
Downstream speed of Ronit = (480/30) = 16 km/hr
Let the upstream speed of Ronit be 'x' km/hr
ATQ,
(128/16) + (128/x) = 24
Or, 8 + (128/x) = 24
Or, (128/x) = 16
Or, 'x' = 8 km/hr
Distance covered by him in 5 hours in downstream = 5 X 16 = 80 km
Distance covered by him in 6 hours in upstream = 6 X 8 = 48 km
Therefore, required ratio = 80:48 = 5:3
84 is divided into two parts in such a way that the fourth part of the first part and the fifth part of the second are in the ratio 1 : 2. The first par...
A train takes 3 hours to travel a certain distance at a speed of 60 km/h. If the speed is increased by 20 km/h, how long will it take to cover the same ...
3.5% of 350 + x ² = 38× 13 + 94.25, find x
What will be come in place of (?) in the given number series.
3, 6, 5, 10, 7, ?, 11A shopkeeper sold an article for Rs. 500 after offering a discount of 20%. If he earned a profit of 25%, then find the ratio of cost price to the marked...
Arjun, Bheem, and Chetan start a business with initial investments of Rs. (p+1500), Rs. 'p', and Rs. (p-1000) respectively.
Quantity I: If the t...
In a parallelogram, the base is 18 cm, and the height corresponding to the base is 10 cm. A perpendicular distance from the opposite vertex to the same ...
I. x2 + 31x + 238 = 0
II. 2y2 + 70y + 612 = 0
A and B can do a work together in 10 days. B and C can do the same work in 15 days, how many days will B take to complete the work if A, B and C togethe...
If the sales of Product C increase by 50% and the sales of Product D decrease by 20%, what will be the new total sales of all products combined?