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Two tanks, T1 and T2, of equal capacities, are provided with inlet taps, A and B, of different flow rates, respectively. Tap A begins to fill the first tank. Seven minutes later, tap B is opened. Nine minutes after that, the total quantity of water in the two tanks is just enough to fill one tank completely. Exactly t minutes after that both the tanks are full. What is the value of t?


@summi_arora @vishiac

The number of integer values of x that satisfy the inequality | x – 1 | | x – 2 | ≤ 10 is.

@vishiac @summi_arora

If (xy) (x^2 + y^2) = 965 and (x + y) (x^2 – y^2) = 1805, where x and y are positive integers, find the value of xy.



In this, I did  [(xy) (x^2 + y^2)] /[(x + y)(xy)(x + y)]= 965/1805

=> (x^2 + y^2)/(x + y)(x + y)= 965/1805


So 2xy= 1805-965

xy=420.


but this is wrong. answer is 84. Only if I took ratioof 965/1805 in its smallest form then only I will get answer as 84. So do we always have to take ratio in its smallest form while solving any example?

@summi_arora @vishiac @TanujA3



Please explain this

Solution?

Approach pls

Have lots of problem in verbal reasoning (syllogism) part, can someone please please help me? it would mean a lot. Comment if you're willing and i'll DM you


In VARC, questions on Odd sentence parajumbles have negative marking ?

Ramesh and RAHUL have an equal number of mangoes.If Rahul gives N mangoes to Rahul then Rahul would have four times as many mangoes as Ramesh. Instead if Rahul Given n mnagoes to Ramesh then Ramesh would have twice as many mangoes as Rahul. Find the ratio n:m.

5:9

9:5

10:9

9:10

Let P denote the set of the 55 natural numbers from 1 to 55. Q is a subset of P such that arithematic mean of any three elements of q is atleast 55/3.The maximum number of elements in any such subset of P is?

36

37

38

55

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