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Chemistry-

General

Easy

Question

The major product formed in the following reaction is

50 : 50 mixture of abovetwocompounds

The correct answer is:

Related Questions to study

If coefficient of $x squared y cubed z to the power of 4$ in $left parenthesis x plus y plus z right parenthesis to the power of n$ is, $A$ then coefficient of $x to the power of 4 y to the power of 4 z$ is

If coefficient of $x squared y cubed z to the power of 4$ in $left parenthesis x plus y plus z right parenthesis to the power of n$ is, $A$ then coefficient of $x to the power of 4 y to the power of 4 z$ is

Chemistry-General

What is the product(Q)of the following reaction?

What is the product(Q)of the following reaction?

Chemistry-General

parallel

,Rate of reaction to ward Beck man n rearrangement when

,Rate of reaction to ward Beck man n rearrangement when

Chemistry-General

r is the radius of a circle whose centre is the origin. If the circle does not intersect the hyperbola xy=1, then the range of r is the interval

r is the radius of a circle whose centre is the origin. If the circle does not intersect the hyperbola xy=1, then the range of r is the interval

A ray emanating from the point (5,0) is incident on the hyperbola $9 x squared minus 16 y squared equals 144$ at the point P with abscissa 8. The equation of the reflected ray after first reflection is (P lies in first quadrant)

A ray emanating from the point (5,0) is incident on the hyperbola $9 x squared minus 16 y squared equals 144$ at the point P with abscissa 8. The equation of the reflected ray after first reflection is (P lies in first quadrant)

parallel

Let $P open parentheses ct subscript 1 comma straight c over straight t subscript 1 close parentheses$ and $Q open parentheses ct subscript 2 comma straight c over straight t subscript 2 close parentheses$ be the points of a rectangular hyperbola $x y equals c squared$ which subtends at another point R ' of the given hyperbola, if ' s ' be the mid polint of PQ and ' $straight O to the power of straight prime$ centre of the hyperbola then area of the $straight triangle ROS$ is equal to

Let $P open parentheses ct subscript 1 comma straight c over straight t subscript 1 close parentheses$ and $Q open parentheses ct subscript 2 comma straight c over straight t subscript 2 close parentheses$ be the points of a rectangular hyperbola $x y equals c squared$ which subtends at another point R ' of the given hyperbola, if ' s ' be the mid polint of PQ and ' $straight O to the power of straight prime$ centre of the hyperbola then area of the $straight triangle ROS$ is equal to

Statement 1: The number of triangles that can be formed with sides of length a,b,c where a,b,c are integers such that $a less or equal than b less or equal than c equals 15$ is 64 and
Statement 2: In a triangle the longest sides is less than the sum of the other two sides.

Statement 1: The number of triangles that can be formed with sides of length a,b,c where a,b,c are integers such that $a less or equal than b less or equal than c equals 15$ is 64 and
Statement 2: In a triangle the longest sides is less than the sum of the other two sides.

Number of quadrilaterals which can be constructed by joining the vertices of a convex polygon of 20 sides if none of the side of the polygon is also the side of the quadrilateral

Number of quadrilaterals which can be constructed by joining the vertices of a convex polygon of 20 sides if none of the side of the polygon is also the side of the quadrilateral

parallel

Number of positive integers that are divisors of atleast one of the numbers $10 to the power of 10 end exponent semicolon 15 to the power of 7 end exponent semicolon 18 to the power of 11 end exponent$ is

Number of positive integers that are divisors of atleast one of the numbers $10 to the power of 10 end exponent semicolon 15 to the power of 7 end exponent semicolon 18 to the power of 11 end exponent$ is

Let m denote the number of four digit numbers such that the left most digit is odd, the second digit is even and all four digits are different and n denotes the number of four digit numbers such that the left most digit is even, an odd second digit and all four different digits. If m = nk then the value of k equals

Let m denote the number of four digit numbers such that the left most digit is odd, the second digit is even and all four digits are different and n denotes the number of four digit numbers such that the left most digit is even, an odd second digit and all four different digits. If m = nk then the value of k equals

If f(x) is a real valued function discontinuous at all integral points lying in [0,n] and if $left parenthesis f left parenthesis x right parenthesis right parenthesis to the power of 2 end exponent equals 1 for all x element of left square bracket 0 comma n right square bracket$ then number of functions f(x) are

If f(x) is a real valued function discontinuous at all integral points lying in [0,n] and if $left parenthesis f left parenthesis x right parenthesis right parenthesis to the power of 2 end exponent equals 1 for all x element of left square bracket 0 comma n right square bracket$ then number of functions f(x) are

parallel

Number of positive integers that are divisiors of atleast one of the numbers $10 to the power of 10 end exponent semicolon 15 to the power of 7 end exponent semicolon 18 to the power of 11 end exponent$ is

Number of positive integers that are divisiors of atleast one of the numbers $10 to the power of 10 end exponent semicolon 15 to the power of 7 end exponent semicolon 18 to the power of 11 end exponent$ is

Find the eccentricity of the conic formed by the locus of the point of intersection of the lines $square root of 3 x minus y minus 4 square root of 3 k equals 0$ and $square root of 3 kx plus ky minus 4 square root of 3 equals 0$

Find the eccentricity of the conic formed by the locus of the point of intersection of the lines $square root of 3 x minus y minus 4 square root of 3 k equals 0$ and $square root of 3 kx plus ky minus 4 square root of 3 equals 0$

If the normal to the rectangular hyperbola $xy equals straight c squared$ at the point $straight capital psi to the power of prime$ ' meets the curve again at $t subscript 1$ ' then $straight t cubed straight t subscript 1$ has the value equal to

If the normal to the rectangular hyperbola $xy equals straight c squared$ at the point $straight capital psi to the power of prime$ ' meets the curve again at $t subscript 1$ ' then $straight t cubed straight t subscript 1$ has the value equal to

parallel

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