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The total number of contributing structures showing hyperconju

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The total number of contributing structures showing hyperconjugation (involving C-H bonds) for the following carbocations is

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Practice questions from similar books

Question 1

Let

P

be a point in the first octant, whose image

Q

in the plane

x + y = 3

(that is, the line segment

P Q

is perpendicular to the plane

x + y = 3

and the mid-point of

P Q

lies in the plane

x + y = 3)

lies on the z-axis. Let the distance of

P

from the x-axis be 5. If

R

is the image of

P

in the xy-plane, then the length of

P R

is _______.

View solution

Question 2

The following integral

\int_{\frac{π}{4}}^{\frac{π}{2}} (2 cos e c x)^{17} d x

is equal to

(a) \int_{0}^{log (1 + 2)} 2 (e^{u} + e^{- u})^{16} d u

(b) \int_{0}^{log (1 + 2)} 2 (e^{u} + e^{- u})^{17} d u

(c) \int_{0}^{log (1 + 2)} 2 (e^{u} - e^{- u})^{17} d u

(d) \int_{0}^{log (1 + 2)} 2 (e^{u} - e^{- u})^{16} d u

View solution

Question 3

PARAGRAPH

X

Let

S

be the circle in the

x y

-plane defined by the equation

x^{2} + y^{2} = 4 .

(For Ques. No 15 and 16)Let

E_{1} E_{2}

and

F_{1} F_{2}

be the chords of

S

passing through the point

P_{0} (1, 1)

and parallel to the x-axis and the y-axis, respectively. Let

G_{1} G_{2}

be the chord of

S

passing through

P_{0}

and having slope

- 1

. Let the tangents to

S

E_{1}

and

E_{2}

meet at

E_{3}

, the tangents to

S

F_{1}

and

F_{2}

meet at

F_{3}

, and the tangents to

S

G_{1}

and

G_{2}

meet at

G_{3}

. Then, the points

E_{3}, F_{3}

and

G_{3}

lie on the curve

x + y = 4

(b)

(x - 4)^{2} + (y - 4)^{2} = 16

(c)

(x - 4) (y - 4) = 4

(d)

x y = 4

View solution

Question 4

Circle(s) touching x-axis at a distance 3 from the origin and having an intercept of length

27

on y-axis is (are)

View solution

Question Text

The total number of contributing structures showing hyperconjugation (involving C-H bonds) for the following carbocations is

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