One hundred identical coins each with prob P of showing up heads are tossed once. If 01) 1/212) 49/1013) 50/1014) 51/101P.S @sujamait ..hope this helps
P(h) = P
P(t) = 1-P
P(h in 50 coins) = (P^50)*(1-P)^50 * [100!/50!50!]
P(h in 51 coins) = (P^51)*(1-P)^49 * [100!/51!49!]
The total number of relations that can be defined from a Set A to set B is 4096. If m and n are the number of elements in set A and set B respectively, find the total number of values the ordered pair (m,n) can take?43689
The total number of relations that can be defined from a Set A to set B is 4096. If m and n are the number of elements in set A and set B respectively, find the total number of values the ordered pair (m,n) can take?43689
n^m = 4096 = 2^12
n,m are positive integers => n = power of 2 = 2^a (a is a factor of 12)
One hundred identical coins each with prob P of showing up heads are tossed once. If 01) 1/212) 49/1013) 50/1014) 51/101P.S @sujamait ..hope this helps
for 50 heads probability = C(100, 50)*(P)^50 * (1 - P)^50
for 51 heads, probability = C(100, 51)* (P)^51 * (1 - P)^49
by equating them we will get (1 - P)/50 = P/51 P = 51/101
a, b and c are the sides of a triangle. Equations ax^2 + bx + c = 0 and 3x^2 + 4x + 5 = 0 have a common root. Then angle C is equal to (1) 600 (2) 900 (3) 1200 (4) None of these
Nasik express travels to and fro between Nasik and Kanpur. The express halts at 10 other stations in its route. Find the number of types of tickets required so that it is possible to book a passenger from every station to every other station.
a, b and c are the sides of a triangle. Equations ax^2 + bx + c = 0 and 3x^2 + 4x + 5 = 0 have a common root. Then angle C is equal to(1) 600 (2) 900 (3) 1200 (4) None of these
hehe...sahi hai..XAT ko CAT samajh rakha hai inhone...XAT cat ke papa ban chuke hein ab..The functionf(n) is defined on the set of integers.f(n) satisfies the given conditions;f(n) = n €“ 3 if n ‰Ľ 1000= f(f(n + 5)) if n Find f(84).OPTIONS1) 100 2) 84 3) 998 4) 997
a, b and c are the sides of a triangle. Equations ax^2 + bx + c = 0 and 3x^2 + 4x + 5 = 0 have a common root. Then angle C is equal to(1) 600 (2) 900 (3) 1200 (4) None of these
Both roots of the equation 3x^2 + 4x + 5 are complex, so both roots will be common, means a = 3k, b = 4k and c = 5k