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Find the middle term in expansion of (3 + x)6
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For (3 + x)6,
a = 3, b = x and n = 6
therefore, for 4th , r = 3
therefore the middle term is
t4 = t3+1
= (20). (27) x3
= 540 x3
The no. of five digit number that can be formed by using 1, 2, 3only, such that exactly three digits in the formed numbers are same is ________
(3C1). = 60
Therefore 30 = 6 (5-n) + (5-n) (6-n)
30 = 30 – 6n + 30 – 5n – 6n + n2
n2 – 17n + 30 = 0
(n-15)(n-2) = 0
Therefore n = 2
Because n > 6 is not possible.
The number of ways in which a committee of 3 women and 4 men be chosen from 8 women and 7 men is formed in Mr. A refuses to serve on the committee if Mr. B is a member of the committee is _______
Women can be selected in 8C3 = 40 ways, men can be selected in( if Mr. B is member) = 1 x 5C2 = 10ways and ( if Mr. A is member then B may be member ) = 1 x 6C3 = 20 so total = 40(20+10) = 1200 5C2
= 0
Find the set of values for which the function f(x) =x+3 and g(x) =3x2 - 1 are equal.
F(x)=g(x)
(3x-4)(x+1)=0
X=4/3 and x=-1
Let A = {a, b, c, e, f} B = {c, d, e, g} and C = {b, c, f, g} be subsets of the set U= {a, b, c, d, e, f, g, h}. find (B – C) ∪ (C – B)
(B - C)U(C - B) implies the union of sets B - C and C – B
B - C = {d, e}
C - B = {b, f}
(B - C)U(C - B) = {b, d, e, f}
If f be the greatest integer function and g be an absolute function find the value of (fog)(-3/2)+(gof)(4/3)
if f(x)= find the value of f(1/x).
Which of the following is an identity matrix?
Identity Matrix has its diagonal elements as 1 and lower and upper triangle elements as 0
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