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" k) "(y(2))^(3/2)-(y(1))^(1/2)-4=0...

" k) "(y_(2))^(3/2)-(y_(1))^(1/2)-4=0

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The degree, order of the differential equation y_(2)^(3//2) - y_(1)^(1//2) - 4 = 0 is

The degree of the differential equation Y_(2) ^(3//2)- Y_(1)^(1//2)-4=0 is :

The degree of the differential equation Y_(2) ^(3//2)- Y_(1)^(1//2)-4=0 is :

The degree of the differential equation Y_(2) ^(3//2)- Y_(1)^(1//2)-4=0 is :

If y=log (1+ sin x), prove that y_(4)+y_(3)y_(1)+y_(2)^(2)=0 .

If y=log (1+ sin x), prove that y_(4)+y_(3)y_(1)+y_(2)^(2)=0 .

If y=log (1+ sin x), prove that y_(4)+y_(3)y_(1)+y_(2)^(2)=0 .

If y=log (1+ sin x), prove that y_(4)+y_(3)y_(1)+y_(2)^(2)=0 .

If y=log (1+ sin x) , prove that y_(4)+y_(3)y_(1)+y_(2)^(2)=0 .

If the normal at four points P_(i)(x_(i), (y_(i)) l, I = 1, 2, 3, 4 on the rectangular hyperbola xy = c^(2) meet at the point Q(h, k), prove that x_(1) + x_(2) + x_(3) + x_(4) = h, y_(1) + y_(2) + y_(3) + y_(4) = k x_(1)x_(2)x_(3)x_(4) =y_(1)y_(2)y_(3)y_(4) =-c^(4)