# CBSE Class 10 Maths Word Problems in Quadratic Equations

## Q.

The product of two consecutive positive integers is 306. Find the smallest integer.

## Q.

The sum of the square of two positive integers is 208. If the square of the larger number is 18 times the smaller number, find the smaller numbers.

## Q.

Find two consecutive odd positive integers the sum of whose squares is 290.

## Next Videos

- Find two consecutive odd positive integers,sum of whose squares is 290
- Two water taps together can fill a tank in 9â…œ hour.the tap of larger diameter taks 10 hour less then the smaller one to fill the tank separately.find the time in which each tap can separately fill the tank. [CBSE(Delhi)2019]
- Ruhi’s mother is 26 years older than her. The product of their ages (in years) 3 years from now will be 360. Form a Quadratic equation so as to find Ruhi’s age
- If I had walked 1 km/hr faster, I would have taken 15 minutes less to walk 3 km. Find the rate at which I was walking.
- The angry arjun carried some arrows for fighting with bheeshm with half the arrows he cut down the arrows thrown by bheeshm on him.And with six other arrows he killed the rath driver of bheeshm with arroweach he respectively knocked down the rath,flag,bow of bheeshm.finally with one more than 4 times square root of arrows he laid bheeshm unconscious on arrow bed.find the total no arrows.
- Guru was born in 1809 ad.in year x2 ad he. was ( x -3) years old find the value of x
- A fast train takes 3 hours less than a slow train for a journey of 600 km. If the speed of slow train is 10 km / hr less than that of the fast train, find the speeds of the two trains.
- a boat which has a speed of 75km/hr, goes upstream along the wind and returns to tje starting point.the speed of the stream and the wind is 4km/hr and 9km/hr respectively.if the total distance 90 km is covered by the boatin 8 hour,then find the time taken to travel upstream
- Tell me way to solve tap questions and boat question
- A plane left 30 minutes late than its scheduled time and in order to reach the destination 1500 km away in time, it had to increase its speed by 100 km/h from the usual speed. Find its usual speed.

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