from a well shuffled pack of 52
1)three cards are drawn at random. find the probabiity of drawing an ace, a king and a jack?
2)find the probability of getting all the four cards of same num?
3)find the probability of getting all the cards of different number?
wo circles of radii 'r' units and '2r' units intersect each other in such a way that their common chord is of the maximum possible length. What is the area (in square units) of the region that is common to the two circles?
Point E is on side AB of the unit square ABCD. F is chosen on BC so that AE = BF, and G is the intersection of DE and AF. As the location of E varies along side AB,what is the minimum length of BG?(A) (√5−1)/2
(B) 1/2
(C)(√7 – 1) /8
(D) 1/3
My father age is twice of my age subtracted by1.Also my father age is reverseof my age.
what is the age of my father and mine?
if a merchant offers a discount of 40% on marked price of his goods and thus ends up selling at
find the no of trailing zeroes of the sequence 1*1*2*2*3*3*4*4*5*5.......49*49 ?
Options:..
(A) n + 1
(B) 2n
(C) 2n + 3
(D) n – 1
anybody with some method to solve this question
What is the sum of all the numbers, which are less than 100 and co-prime to 100 ?
Approach Please !!!
- 2000
- 2600
- 1050
- None of these
0 voters
there are 200 boxes of mangoes find the max. number of mangoes in a box so that least 3 boxes can have equal no of mangoes?
- 99
- 98
- 96
- 100
0 voters
For given pair (x,y) of positive integer, such that 3x-11y=1 and given that x can take maximum value of 1000, how many such pairs are possible?
a)46
b)71
c)88
d)none
Approach for this Q
Let f be a function which satisfies f(29+x) = f(29-x) for all real number x. If the equation f(x) = 0 has exactly three distinct real solutions a,b,and c. Determine the value of a+b+c.
Concentration of three wines A,B and C are 10%,20% and 30%, they are mixed in the ratio 2:3:x resulting in a 23% concentration solution, find x
find the number of non -negative integral solution of x+y+z+4t =20.
Someone please explain the attached.
options
-3
-4
2
-2
P is the solution set of [(1/x)>(3/4)] and R is the solution set of : {x[1-(1/x)]} ≥ 5(x-1). Where x ∈ W, find the set P ∩ R.
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 speed of the cycle is
find the remainders:
a) (37^288)/100
b) (12^107)/37
Amit covers a certain distance with his own speed, but when he reduces his speed by 10 KM/hr his time duration for the journey increases by 40 hours, while if he increases his speed by 5 km/hr from his original speed he takes 10 hours less than the original time taken. Find distance covered?
can anyone explain me how to approach this problem? I have attached the question