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Given the sequence of numbers X1,X2,X3,....

Given the sequence of numbers `X_1,X_2,X_3,.....X_(2013)` which satisfy `X_1/(X_1+1)=X_2/(X_2+3)=X_3/(X_3+5)=....=,X_(2013)/(X_(2013)+4025)` nature of the sequence is (i)A.P (ii)G.P (iii)H.P (iv)A.G.P

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Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

Given the sequence of numbers x_(1),x_(2),x_(3),x_(4),….,x_(2005) , (x_(1))/(x_(1)+1)=(x_(2))/(x_(2)+3)=(x_(3))/(x_(3)+5)=...=(x_(2005))/(x_(2005)+4009) , the nature of the sequence is

suppose x1,x2 are the roots of the equation ax^2+bx+c=0 and x3 and x4 are the roots of the equation px^2+qx+r=0 If a, b, c are in G.P. as well as x_1, x_2, x_3, x_4 are in G.P., then p, q, r are in (i) A.P (ii)G.P (iii)H.P (iv)A.G.P

int_(1)^(2013)[(x-1)(x-2)...(x-2013)]dx

int_(1)^(2013)[(x-1)(x-2)...(x-2013)]dx

int_(1)^(2013)[(x-1)(x-2)...(x-2013)]dx

Let X be a random variable which assumes values x_1, x_2, x_3,\ x_4 such that 2P(X=x_1)=3P(X=x_2)=P(X=x_3)=5P(X=x_4)dot Find the probability distribution of X.

Let X be a random variable which assumes values x_1, x_2, x_3,\ x_4 such that 2P(X=x_1)=3P(X=x_2)=P(X=x_3)=5P(X=x_4)dot Find the probability distribution of X.