Home
Class 11
MATHS
[" Through the point "P(alpha,beta)" ,wh...

[" Through the point "P(alpha,beta)" ,where "alpha beta>0" ,the straight line "],[(x)/(a)+(y)/(b)=1" is drawn so as to form with axes a triangle of "],[" area "S" .If "ab>0" ,then least value of "S" is "],[[" (a) "alpha beta," (b) "2 alpha beta," (c) "3 alpha beta," (d) Noneofthse "]]

Promotional Banner

Similar Questions

Explore conceptually related problems

Through the point P(alpha,beta), where alpha beta>0 , the straight line (x)/(a)+(y)/(b)=1 is drawn so as to form a triangle of area S with the axes.If ab>0, then the least value of S is alpha beta(b)2 alpha beta (c) 3 alpha beta(d) none

Through the point P(alpha,beta) , where alphabeta>0, the straight line x/a+y/b=1 is drawn so as to form a triangle of area S with the axes. If a b >0, then the least value of S is

Through the point P(alpha,beta) , where alphabeta>0, the straight line x/a+y/b=1 is drawn so as to form a triangle of area S with the axes. If a b >0, then the least value of S is

Through the point P(alpha,beta) , where alphabeta>0, the straight line x/a+y/b=1 is drawn so as to form a triangle of area S with the axes. If a b >0, then the least value of S is(a) alphabeta (b) 2alphabeta (c) 3alphabeta (d) none

Through the point P(alpha,beta) , where alphabeta>0, the straight line x/a+y/b=1 is drawn so as to form a triangle of area S with the axes. If a b >0, then the least value of S is (a) alphabeta (b) 2alphabeta (c) 3alphabeta (d) none

Through the point P(alpha,beta) , where alphabeta>0, the straight line x/a+y/b=1 is drawn so as to form a triangle of area S with the axes. If a b >0, then the least value of S is alphabeta (b) 2alphabeta (c) 3alphabeta (d) none

IF alpha , beta are the roots of x^2 - ax +b=0 , then the whose roots are (alpha + beta ) /( alpha ) , (alpha + beta)/( beta) is

If alpha beta gt 0, ab gt 0 and the variable line (x)/(a), (y)/(b)=1 is drawn through the given point P(alpha, beta) , then the least area of the triangle formed by this line and the co-ordinate axes is :

If P(alpha,beta), abgt0 " and the variable line " x/a+y/b=1 " is draw through the given point " p(alpha,beta) , then the least area of triangle formed by this line and the coordinate axes is