The distance between A and B is 19 km. A cyclist starts from A at a constant speed towards B. A car leaves from A 15 min later in the same direction. In 10 min it catches up with the cyclist and continues towards B; after reaching B, it turns around and in 50 min after leaving, car encounters the cyclist the second time.
The length of three edgea of a cuboid are increased by a%, b% & c%. The volume is inc. by v%, where V is an integer. How many values can V take if a, b, c are real no. and 10ā¤a,b,cā¤20 ?
3 men, 4 women and 6 children can complete a work in 7 days. A women= 2(work of a man) A child=(1/2)(work of a man) No. of women reqd. to complete the work in 7 days?
The total number of permutations of n (> 1) different things taken not more than 'r' at a time, when each thing may be repeated any number of times is ??
how to find sides of a triangle with given altitudes of length 3 , 4 and 5 cms... perimeter is asked... options i cant recall (involving fractions having primenumbers in roots š )
this 1 related to trigon-metron... how many times wud cos x value be 0 when x wud vary frm 40 to 400?? i thgt of it as (400-40) / pi roughly equal to 100 plus figure, but none of the options was greater than 50... what am i missing?
Q.17 The volume of a cuboid is 144 cm3 and the area of the largest side is 'Aā. How many possible values of A are there if the value of breadth of the given cuboid is the average of the length and the height.