`(3x^(2)+6x+5)^((7)/(2))`

((5x^(2) + 6x+ 7))/((2x^(2) + 3x +4))

12x - [3x^(2) + 5x^(2) - {7x^(2) - (4 - 3x - x^(3)) + 6x^(3)}-3x]

int (6x^(3) + 5x^(2)-7)/(3x^(2)-2x-7)dx

Add 7x^(2) -8x + 5, 3x^(2) -8x +5 and -6x^(2) + 15x - 5

Differentiate wrto x: (5x^(2)+6x+7)/(2x^(2)+3x+4)

(5x^(2)+6x+7)/(2x^(2)+3x+4)

If (3x-2)/(3) + (2x+3)/(2) = x +(7)/(6) , then the value of (5x-2)/(4) is

If x,y,z in R , then the value of determinant |((5^(x)+5^(-x))^(2) , (5^(x)-5^(-x))^(2),1),((6^(x)+6^(-x))^(2),(6^(x)-6^(-x))^(2), 1),((7^(x)+7^(-x))^(2),(7^(x)-7^(-x))^(2),1)| is