Consider the following reaction

The m-isomer of D and E is called

Consider the following reaction

The compound D is an ortho-isomer and E is ap-isomer. The compounds D and E, respectively, are

Carbene intennediates are produced by the photo lysis of diazomethane or ketene . They are also produced by the reaction of with base or by Simmons-Smith reaction. There are two types of carbenes, singlet and triplet. They are so called due to their spin state.
P 
Q 
R 
S 

Carbene intennediates are produced by the photo lysis of diazomethane or ketene . They are also produced by the reaction of with base or by Simmons-Smith reaction. There are two types of carbenes, singlet and triplet. They are so called due to their spin state.
Which carbene is produced in the following reactions

How many number of compounds, which have same IUPAC name

What is the sum of positions assigned to bromine while numbering the Parent Chain in the below caponiids ?

Many organic compounds contain more than one functional group. Which of the following is both an aldehyde and an ether
i) 
ii) 
iii) 
iv) 
v) 

The IUPAC name of the following compound is:

If the line x + y = k is a normal to the parabola y² = 4x,then the value of k will be-

the equation of tangent and normal in terms of the slope of the parabola are used to find the equations for any given slope.

The equation of the normal to the parabola x² = 8y whose slope is 1/m is

equations of normal and tangent in terms of the slope are used to find the normal and tangent for any given slope.

The equation of the normal to the parabola y² + 12x = 0 at the upper end of it's latus rectum is

the normal and tangent are always perpendicular to each other at any given point. Therefore, the product of slopes of tangent and normal is equal to -1.

The equation of the normal having slope m of the parabola y² = x + a is

parametric form of slope of parabola = y+tx = 2at + at^3

Find the equation of normal to the curve 2y = 3–x² at the point (1, 1)

equation of straight line :
(y-y1)=m(x-x1)

The equations of the normal at the ends of the latus rectum of the parabola y² = 4ax are given by-

the slope of normal = -1/ slope of tangent.
Equation of both normals can be generalized by multiplying both the equations.

The line x + my + n = 0 is a normal to the parabola y² = 4 ax if-

equation of normal of a parabola is given by:
y = -tx + 2at + at3

The equation of the normal to the parabola y² = 16 x with slope – 1/4 is-

equation of normal of a parabola is given by:
y = -tx + 2at + at3
equation of  normal in slope form: y = mx – 2am – am³