Maths-
General
Easy
Question
Let f(x) =
, 0 < x < Π/2. Then the minimum value of f(x) is
![1 divided by square root of 2](data:image/png;base64,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)
![square root of 2](data:image/png;base64,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)
- 1
- 2
The correct answer is: 1
Related Questions to study
Chemistry-
Stereoisomers,' . which can be interconverted simply by rotation about- sigma bonds, are conformational isomers' while those, which can be converted only by breaking and remaking of bonds and not simply by rotation, are called configurational isomers. The angle between C-C and C-H bonds on adjacent carbon atoms in any conformation is' called· dihedral· angle.
The cyclic compounds most commonly found in nature containing 'six membered rings can exist in a conformation that is almost Completely free of strain. The most stable conformation of cyclohexane.is chair form, According to Bayer strain theory, the greater deviation from the normal tetrahedral angle;. greater is the angle strain or torsional strain and hence lesser is the stability of the cycloalkane.
Dihedral angle in staggered and eclipsed conformations are:
Stereoisomers,' . which can be interconverted simply by rotation about- sigma bonds, are conformational isomers' while those, which can be converted only by breaking and remaking of bonds and not simply by rotation, are called configurational isomers. The angle between C-C and C-H bonds on adjacent carbon atoms in any conformation is' called· dihedral· angle.
The cyclic compounds most commonly found in nature containing 'six membered rings can exist in a conformation that is almost Completely free of strain. The most stable conformation of cyclohexane.is chair form, According to Bayer strain theory, the greater deviation from the normal tetrahedral angle;. greater is the angle strain or torsional strain and hence lesser is the stability of the cycloalkane.
Dihedral angle in staggered and eclipsed conformations are:
Chemistry-General
Maths-
Minimum value of
is
Minimum value of
is
Maths-General
Maths-
The value of cot
is
The value of cot
is
Maths-General
Chemistry-
The IUPAC name of the compound,
is:
The IUPAC name of the compound,
is:
Chemistry-General
Chemistry-
Consider the following structures and pick up the right statements:
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637248/1/1151198/Picture8.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637248/1/1151198/Picture9.png)
III) ![](data:image/png;base64,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)
Consider the following structures and pick up the right statements:
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637248/1/1151198/Picture8.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637248/1/1151198/Picture9.png)
III) ![](data:image/png;base64,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)
Chemistry-General
Maths-
The no. of real solutions of (x,y) where
are
The no. of real solutions of (x,y) where
are
Maths-General
Chemistry-
The molecules
are:
The molecules
are:
Chemistry-General
Chemistry-
(A) The boiling point 6f cis-l,2-dichloroethene is higher than corresponding trans-isomer.
(R) The dipole moment of cis-l,2-dichloroethene is higher than trans-isomers.
(A) The boiling point 6f cis-l,2-dichloroethene is higher than corresponding trans-isomer.
(R) The dipole moment of cis-l,2-dichloroethene is higher than trans-isomers.
Chemistry-General
Chemistry-
(A) Metamers can also be chain or position isomers :
(R) The term tautomerism was introduced to explain the reactivity of a substance . according to two possible structures.
(A) Metamers can also be chain or position isomers :
(R) The term tautomerism was introduced to explain the reactivity of a substance . according to two possible structures.
Chemistry-General
Chemistry-
(A) Following amide exist in two Structural forms:
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637577/1/1151149/Picture140.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637577/1/1151149/Picture141.png)
(R) Rotation about carbon nitrogen bond is restricted due to resonance.·
(A) Following amide exist in two Structural forms:
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637577/1/1151149/Picture140.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/637577/1/1151149/Picture141.png)
(R) Rotation about carbon nitrogen bond is restricted due to resonance.·
Chemistry-General
Maths-
If
cosA = cosB + cos3B,
sinA = sinB - sin3B. Then |sin(A-B)| =
If
cosA = cosB + cos3B,
sinA = sinB - sin3B. Then |sin(A-B)| =
Maths-General
Chemistry-
Which of the following is chiral?
Which of the following is chiral?
Chemistry-General
Maths-
statement I: Minimum value of
is ![negative fraction numerator 25 over denominator 2 end fraction](data:image/png;base64,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)
statement II: Minimum value of
is 24 Which of the above statements is correct?
statement I: Minimum value of
is ![negative fraction numerator 25 over denominator 2 end fraction](data:image/png;base64,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)
statement II: Minimum value of
is 24 Which of the above statements is correct?
Maths-General
Maths-
Maths-General
Maths-
The extreme values of
over
are
The extreme values of
over
are
Maths-General