If y depends on x according to relation `y=25x^(2)-10x+10`, then minimum value of y will be n. Find n.

If y depends on x according to the relation, y=x^(2)-3x+1 , value of y is minimum and equal to y_(0) at x=x_(0) , then (x_0,y_0)=?

Find minimum value y=25x^(2)-10x+5 .

If y=3x+1=4[x-1]-10 then find the value of [x+2y]

If y=3[x]+1=4[x-1]-10, then find the value of [x+2y] .

if y=x^(n) then find the value of (d^(y))/(dx^(n))

Let R be a relation on N defined by R={(x,y):2x+y=10}, then domain of R is

x+y=5,2x+2y=10 find value of x and y

If log_(10)x^(2) -log_(10)sqrt(y) =1 , find the value of y, when x=2

The line y=mx+n is the reflection of 5x-3y=10 about the line y=x, then find the value of n.

If (x-7) (y-10) (z- 12)= 1000 , then find the minimum value of (x+ y+ z)