Chemistry-
General
Easy

Question

One of the resonating structure of S O subscript 4 end subscript superscript negative 2 end superscript is

Which set of formal charge on oxygen and bond order is correct

  1. 0.5 and 1.5    
  2. 1.5 and 3    
  3. 2 and 3    
  4. 1.5 and 1.5    

The correct answer is: 0.5 and 1.5

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General
chemistry-

Decreasing order of dipole moment of the following compound is-
A) 
B) 
C) 

Decreasing order of dipole moment of the following compound is-
A) 
B) 
C) 

chemistry-General
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Ouothtwo compoundshown belowthe vapoupressure of (B) at a particular temperaturiexpected tbe:
1) 
2) 

Ouothtwo compoundshown belowthe vapoupressure of (B) at a particular temperaturiexpected tbe:
1) 
2) 

chemistry-General
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The number of σ&π bond in the compound respectively are -

The number of σ&π bond in the compound respectively are -

chemistry-General
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General
chemistry-

Assertion : The electronic configuration nitrogen atom is represented as
 not as 
Reason: The configuration of ground state of an atom is the one which has the greatest multiplicity.

Assertion : The electronic configuration nitrogen atom is represented as
 not as 
Reason: The configuration of ground state of an atom is the one which has the greatest multiplicity.

chemistry-General
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Ionisation energy of H e to the power of plus end exponentis 19.6 cross times 10 to the power of negative 18 end exponent J atom-1. The energy of the first stationary state (n=1) of L i to the power of 2 plus end exponent is

Ionisation energy of H e to the power of plus end exponentis 19.6 cross times 10 to the power of negative 18 end exponent J atom-1. The energy of the first stationary state (n=1) of L i to the power of 2 plus end exponent is

chemistry-General
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maths-

Assertion : The set of all real numbers a such that a2 + 2a, 2a + 3 and a2 + 3a + 8 are the sides of a triangle is (5, straight infinity).
Reason : Since in a triangle sum of two sides is greater than the other and also sides are always positive.

Assertion : The set of all real numbers a such that a2 + 2a, 2a + 3 and a2 + 3a + 8 are the sides of a triangle is (5, straight infinity).
Reason : Since in a triangle sum of two sides is greater than the other and also sides are always positive.

maths-General
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maths-

Assertion : The distance of the orthocentre of ΔABC from its vertex A is 2R cos A
Reason : Orthocentre is the point of intersection of altitudes drawn from opposite vertex to the sides of triangle.

Assertion : The distance of the orthocentre of ΔABC from its vertex A is 2R cos A
Reason : Orthocentre is the point of intersection of altitudes drawn from opposite vertex to the sides of triangle.

maths-General
General
maths-

Assertion : The orthocentre of the given triangle is coincident with the in-centre of the pedal triangle of the given triangle.
Reason : Pedal triangle is the ex-central triangle of the given triangle.

Assertion : The orthocentre of the given triangle is coincident with the in-centre of the pedal triangle of the given triangle.
Reason : Pedal triangle is the ex-central triangle of the given triangle.

maths-General
General
maths-

The angles of a triangle ABC satisfy the relations 3B –C = 30º and A + 2B = 120º. If the perimeter of  the triangle is 2 (3 plus square root of 3 plus square root of 2), then the largest side is C = 2 + 2square root of 3.
Reason : Largest side in a triangle is the side opposite to the largest angle.

The angles of a triangle ABC satisfy the relations 3B –C = 30º and A + 2B = 120º. If the perimeter of  the triangle is 2 (3 plus square root of 3 plus square root of 2), then the largest side is C = 2 + 2square root of 3.
Reason : Largest side in a triangle is the side opposite to the largest angle.

maths-General
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General
maths-

Assertion: In any triangle a cos A + b cos B + c cos C less or equal than S
Reason: In any trianglesinsinsin  A over 2 sin invisible function application B over 2 sin invisible function application C over 2 less or equal than 1 over 8

Assertion: In any triangle a cos A + b cos B + c cos C less or equal than S
Reason: In any trianglesinsinsin  A over 2 sin invisible function application B over 2 sin invisible function application C over 2 less or equal than 1 over 8

maths-General
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maths-

Assertion : If in a triangle sin2A + sin2B + sin2C = 2 then one of the angles must be 90º.
Reason : In any triangle sin2A + sin2B + sin2 C = 2 + 2 cos A cos B cos C

Assertion : If in a triangle sin2A + sin2B + sin2C = 2 then one of the angles must be 90º.
Reason : In any triangle sin2A + sin2B + sin2 C = 2 + 2 cos A cos B cos C

maths-General
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maths-

Assertion : If in a triangle tan A : tan B : tan C = 1 : 2 : 3 then A = 45º
Reason : If p : q : r = 1 : 2 : 3 then p = 1

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Reason : If p : q : r = 1 : 2 : 3 then p = 1

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In any equilateral Δ, three circles of radii one are touching to the sides given as in the figure then area of the Δ

In this question, we have to find the area of the triangle, The formula of area of equilateral triangle is fraction numerator square root of 3 over denominator 4 end fraction x side2. Find the length of one side of the triangle in which  you have three circle is given with radius 1 unit.

In any equilateral Δ, three circles of radii one are touching to the sides given as in the figure then area of the Δ

Maths-General

In this question, we have to find the area of the triangle, The formula of area of equilateral triangle is fraction numerator square root of 3 over denominator 4 end fraction x side2. Find the length of one side of the triangle in which  you have three circle is given with radius 1 unit.

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Which of the following pieces of data does not uniquely determine an acute angled triangle ABC (R being the radius of the circumcircle) -

In this question, the which is not uniquely determine an acute angled triangle. If we know a, sin A , R, then we can get the ratio b/sin B or c/sin(A+B) only. We cannot determine the values of b, c, sin B, sin C separately.

Which of the following pieces of data does not uniquely determine an acute angled triangle ABC (R being the radius of the circumcircle) -

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In this question, the which is not uniquely determine an acute angled triangle. If we know a, sin A , R, then we can get the ratio b/sin B or c/sin(A+B) only. We cannot determine the values of b, c, sin B, sin C separately.

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Let A0 A1 A2 A3 A4 A5 be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the line segments A0A1, A0A2, and A0A4 is -

Let A0 A1 A2 A3 A4 A5 be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths of the line segments A0A1, A0A2, and A0A4 is -

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