Maths-
General
Easy
Question
The function ![sin space open parentheses x squared close parentheses](data:image/png;base64,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)
is
- Periodic with period
![pi](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAAKCAYAAABv7tTEAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAHZJREFUeNpjYEAFWUD8DYj/48HlaHoYFgKxLBCvAeIAJHEQ34eBALgL1QwD94FYHJ8GFqgTkflfCNliCcT70fh7CWmKBOL5SPxwqF/xgmlAnIjEbwbiKcQEggESvxWIdwOxChBzYdMACuZzaGKmQPwJiBczUAIA0CEatBcOsq8AAABPdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPiYjeDNDMDs8L21pPjwvbWF0aD4fatH3AAAAAElFTkSuQmCC)
- Periodic with period 2
![pi](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAAKCAYAAABv7tTEAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAHZJREFUeNpjYEAFWUD8DYj/48HlaHoYFgKxLBCvAeIAJHEQ34eBALgL1QwD94FYHJ8GFqgTkflfCNliCcT70fh7CWmKBOL5SPxwqF/xgmlAnIjEbwbiKcQEggESvxWIdwOxChBzYdMACuZzaGKmQPwJiBczUAIA0CEatBcOsq8AAABPdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPiYjeDNDMDs8L21pPjwvbWF0aD4fatH3AAAAAElFTkSuQmCC)
- Periodic with period 0
- Not a Periodic function Extreme Values:
Hint:
In this question we have to find the correct option. As we know sin x and cos x are periodic functions only when x varies from
.
The correct answer is: Not a Periodic function Extreme Values:
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The period of the function
where [.] de-notes the greatest integer function, is
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where [.] de-notes the greatest integer function, is
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The period of the function
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Maths-General
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In any
=
In any
=
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In
=
In
=
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In ![straight triangle A B C comma sum a left parenthesis sin space B minus sin space C right parenthesis equals](data:image/png;base64,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)
In ![straight triangle A B C comma sum a left parenthesis sin space B minus sin space C right parenthesis equals](data:image/png;base64,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)
Maths-General
Maths-
If the period of
is
then n=
If the period of
is
then n=
Maths-General
Maths-
Let
where
where [ ] is the integral part of x. If the period of f(x) is
, then ![a element of](data:image/png;base64,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)
Let
where
where [ ] is the integral part of x. If the period of f(x) is
, then ![a element of](data:image/png;base64,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)
Maths-General
physics-
Which of the following options is correct for the object having a straight line motion represented by the following graph
![](data:image/png;base64,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)
Which of the following options is correct for the object having a straight line motion represented by the following graph
![](data:image/png;base64,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)
physics-General
physics-
A body begins to walk eastward along a street in front of his house and the graph of his position from home is shown in the following figure. His average speed for the whole time interval is equal to
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)
A body begins to walk eastward along a street in front of his house and the graph of his position from home is shown in the following figure. His average speed for the whole time interval is equal to
![](data:image/png;base64,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)
physics-General
physics-
A particle is moving with uniform acceleration along a straight line. The average velocity of the particle from
to
is
and that from
to
is
. If
, then the average velocity from
to
is
![](data:image/png;base64,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)
A particle is moving with uniform acceleration along a straight line. The average velocity of the particle from
to
is
and that from
to
is
. If
, then the average velocity from
to
is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYkAAAC0CAMAAABWkCBIAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf////Dw8KysrEdHRwAAADw8PH5+fr29vff399PT052dnXd3d21tbZiYmLu7u9zc3P7+/vz8/Pj4+PX19fT09Pr6+vv7+/Hx8e3t7fLy8qenp7+/v+np6ePj45mZmXNzc5WVldnZ2eLi4paWlmlpaYmJidTU1JeXl2hoaIeHh2pqau7u7vb29vn5+f39/eXl5by8vK2trcnJycvLy97e3ubm5s3NzdfX18HBwbS0tLOzs7i4uOvr69XV1ZKSknp6eqampurq6t/f35GRkb6+vuzs7JOTk9bW1mdnZ2NjY3x8fKOjo9DQ0IaGhmtra5ycnOjo6MrKyoWFhampqZ6enouLi1NTU1dXV3t7e4iIiI6Ojnl5eVFRUTc3N1VVVc/Pz4SEhJqamsXFxV9fX6SkpNvb211dXYODg+Tk5MbGxoGBgS4uLl5eXoCAgAkJCUNDQ66ursjIyGVlZd3d3WRkZK+vr01NTRsbG5ubm9ra2jAwMBISEsPDw7CwsAcHBxwcHIqKik5OTgYGBigoKPPz8wQEBGxsbI2NjW5ubqCgoKurq4yMjHR0dBgYGJSUlBkZGVxcXI+Pj3BwcNHR0efn56GhoS0tLQUFBVlZWZCQkLq6umJiYnJycqqqqre3t0pKSnFxcUlJSbm5uRUVFeHh4T4+PkVFRVpaWlhYWEhISC8vLyUlJTY2NlBQUFtbWywsLCMjIzo6OkxMTE9PTyYmJkZGRj09PXV1dTs7O0RERDg4OG9vb2BgYHh4eMTExA4ODiAgIFJSUgICAhQUFM7OzszMzMfHx5+fn2ZmZgEBATMzMysrKw0NDYKCgsLCwn19faKiomFhYUBAQBMTE9jY2BcXFzExMaioqODg4CIiIhAQEBYWFj8/PyQkJFRUVLa2thEREQsLCx8fH1ZWVrGxsQ8PDycnJ7KyshoaGsDAwEJCQrW1te/v79LS0h0dHTU1NaWlpQMDAwoKCjQ0NEFBQTk5OXZ2diEhIUtLSykpKSoqKh4eHggICDIyMn9/fwAAAIEMPgUAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAHs0lEQVR4Xu2dwZHrKhBFZ6EdVYRAAh0RG5IgHgIhAKooMmBHKL+RsS1Z0sib/3zl6WPXPKzRmxJqLreRQP75LkKcmKL0+Cx8CPJGZaWM9mOD8EGIX4IgCIIg3CASX4SAdNASCgS8yUZydgQ4EjaNsvBJSCIBQteE9E4ISO+EQu+dRBMIiCZQEJ9AQTSBgvgECqIJFMQnUJAxNgqiCRTEJ1CQ3AkF0QQK4hMoiCZQEJ9AQTSBgvgECqIJFMQnUBBNoCA+gYJoAgXxCRREEyiIT6AgmkBBfAIF0QQK4hMoiCZQEJ9AQTSBgvgECqIJFMQnUBBNoCA+gYJoAgXxCRREEyiIT6AgmkBBfAIF0QQK4hMoiCZQEJ9AQTSBgvgECqIJFMQnUBBNoCA+gYJoAgXxCRREEyiIT6AgmkBBfAIF0QQK4hMoiCZQEJ9AQTSBgvgECqIJFPB9gjqjfMzZLvjfn4ivCa9DOjuN5NOvzYkoAVWSvNZhUyl8n/BGmbNI+GB//XJ50jag1JKStirnrIxfVQtfE0nlcBIJ6vuM8i69lmfR/Ed445yy1ipX3KqF4ftEsuffB8qRMKO4C1cfo5akVak5JO+TqlNcNrELaIIj8TWaCK5F4+dG4UNpbtGn4vvEW5rgfUZxFxBNUIhTeTQrclO1o8xcQhPf4hOaz/2ixahpcs+jwvcJf947zdEaxV0waplyq2pRFdOm/PzIrQX8+7G9Vb/2PJ2zSPRaflwTZMrklpkrR2KhCe5Bs9FMQH2bHBUfYfjlpY2L6tddVHS82+Pz6VDx/yC5qa3aFPdOS03YUqJDJtZaRvGQs31iqatafkIgFDhtXY4/Ka8iQTYWp1SGfSk+jZH/6cXDt+PmxLtstj/esZS5NH6cpQD/B92uV2aV4koj3IPyQAOZkJ3So3wE72NHcZegXNZ+fGA+0TmFNpWlmXlTW9SL3ukKWezIKfiod99zFts7nKN3d8PeHHtxbPn32GmKyzM9S2KhkR6JpWTweGM8MV+bGsVdei0/c/6fGI7E8kxz5lRWtgGviT6eOGsrb2SxH29vXROLY9jYxiU0cZbqXGKMzRp4RoK8ai2vJICviTciMe8zirsgtDddFo6dVF1d/mP+iibcxzXhbZvy7VRTyhyIF/frkbhK7nRMz51GcReI9qZdqyp5JuRS8+tNxq/QxI9+w7E/rYmfn8BKiNkqHktnsxnTfIlPXOOene5B4AE/H8y2RpfQxNlsAPYJd+oTCLXsszq09jtxuEUCfDwRzPnI7ix3Cjjt7WjmFb4mzuYydSjpX5sT+fM5U58G3yfe4zvmAGJr4q+A7xN/BdEECt/iE9dHNIGC+AQKogkU0H1iHgbQh249/1OgNcER6BeRff85Nn0v2D5BwSp+WWOtOrteMa+Z0uloME0p8N/RHFHCvPCB7RPexNZacS7HWtQvx0kcB6Oyy0cB80GVyn8jpKRhFnqtwPYJ0qZMkwshmMyn8bgxc4N6rJnau3LrbZ9HyKJQzinMSKDnTpSnNt968GqqR3eMaL4FY5L32pZpObFuQKHcVpB4juxq1hEO2D7Bx+cmdzs+06aj/km7GjkOXCKy9f4fFiRVxpQWsm0xUx4JdE3oWscd6NDamBrxAgXXnmumfG5b7YRY7uuodFSjBAb4eIJMHZOEuDG33TZDaRkIjkttG+1o1+5C8faoj/sw4JpIucXbidPdAObSC7xLW66Z0mUbCa/afeoj7d5EBgDcJ/j8Oz6D5HsPtDtRhlWzDlHgSLzWiHRsnHqNT5iAa6IvgEo+aRsfjfoF7pvqMm/1ttats1MfmGwme0GB7RM+T4VHASpn5w4mAnKutFqW0Kf+7sSMQzG11TMB0IDWRO9UcuiBsP0yxQ7EWe60Sob0cvH5gp5hTQU4FNA+wR7QDPVVWYc2Oy82X/7ydYHIA9J5Qg4FtCbYA1Y9zxYePE/L2e9dI6tMiuFs6bZB57Yz6kMB2id0PRjMPSBTHiOFzrz6/KXdJz26Nu7sWECo7Q5ZEzyYO+tN+gLOZXbalxG+JLukzf1C1OHoEAFkn/A8rDu7KbF+NA8nTtv+Jzyfd2bAIwF6bL2neenyN/QO57lmqgdieyXWuHtbI3Uqss8B6xNEiXOds0j0Ecd9zdTsyHE7e1/xUG+uIgVOilE7AFhNkA+qTjXrs6nFnDwVk/qdbg7E6yrCDguhRaO9T8aVnd+jgOoTrFXXH3uitrd91vQrUrU/tMOV6LZrpjikXENrc4yllI88sONNUDXhTb8ZatV5M6GQ61Rcdm73Eh95zmEp9EBF2Nykg+sTPB577/HJfflafwqMP9h13nybrTN/BgU4d3oXHjAsJnQ8RtRXA9Un3oaSzfbp63NndEmurglKnKRme7fqPv3sotXBvj9xjmeTYErkaIT+qL/jy7bgXFwT5JMOxuZSW+X8aWfp/2W4uE/c0iuv++0kZQwrYvzienxB7nSDR9mXlcPM1X3ie/gaTVyei/vEFyGaQEF8AgXRBAriEyiIJlAQn0BBNIGC+AQKogkUxCdQEE2gID6BgmgCBfEJFEQTKIhPoCCaQEF8AgXRBAriEyiIJlAQn0DBW4kEBl0T0jshQBr/G3z+CH/imd2CIAiCIAgrfn7+A9sOlqRKoRrSAAAAAElFTkSuQmCC)
physics-General
chemistry-
i)
ii)
iii)
iv)
Which of the statements are correct?
i)
ii)
iii)
iv)
Which of the statements are correct?
chemistry-General
physics-
A body is travelling in a straight line with a uniformly increasing speed. Which one of the plot represents the changes in distance (s) travelled with time (
)
A body is travelling in a straight line with a uniformly increasing speed. Which one of the plot represents the changes in distance (s) travelled with time (
)
physics-General
Maths-
The value of integer n for which the function
has
as its period is
The value of integer n for which the function
has
as its period is
Maths-General
Maths-
Maths-General
Maths-
Maths-General