Question
If
then the Δk is
isosceles
right angled
equilateral
scalene
isosceles
right angled
equilateral
scalene
The correct answer is: equilateral
If
then the Δ is equilateral bcz of
tanA = tanB = tan C= ![square root of 3](data:image/png;base64,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)
[
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Related Questions to study
If
then
=
If
then
=
If
and
,
then ![T a n invisible function application left parenthesis A plus B right parenthesis equals](data:image/png;base64,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)
If
and
,
then ![T a n invisible function application left parenthesis A plus B right parenthesis equals](data:image/png;base64,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)
In a
If
then ![T a n invisible function application fraction numerator C over denominator 2 end fraction equals](data:image/png;base64,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)
In a
If
then ![T a n invisible function application fraction numerator C over denominator 2 end fraction equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAEMAAAAjCAYAAADPPrcpAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAflJREFUeNrtmbFLAzEYxUMpIuIiIkVECkWk+A9IKeIiDiIibsVRcBQHQUSKiJs4uYmIdHApUhzEVTp0cJHi4CA4ODgUoUiRIl3qC3nSI9xdj9a2Vy8PfkNzl5R7d9+XL4kQ/lYMHIMiqII3cARGRMC0A27BHAixbRJsg8sgGbELzoWRmAavIGysEOKEoWAEPYMpY4NKlN/GBqUBUDE2NPQFhowNShesMYygKCiDPUulOQiWadRCNxJXDdRdqFkqwU5LziYZ5g/535/gGiz1qvApmo9UaQ1cGRuUDl2SWIjXSwydIuPcqgP2j3BRVWUe2OpHM2R8rjhckyvJUyY3aUwWrGr3ZPng0oh53jfBgqpb02bdA54kF0rjNu0pPqhVGZvE9gI2bfrLr2O0n76KMAsfO92DhNaW18Ik5NA/zHBp5Q22/XZbVYIPbaeqNr3aPfisQ3+3cX0bJinhvJP0of1OgkeP/d3G9a1kctxwuPbOavBXaSZbL/3dxvWtci6VntyMPWN4RFmL3Hnsn+tVBdmOytrb17XPGSXN+0ra1OrUv9m4/0JjfzxekqFXsRR160GtfvNMtsP8PQMKbDNifnoyNjRk9kYtBVvB2KBmoAcm1kBLroxvwGLQjYjRiMAfKMWFOngO/JFBhBWuOXgWaictbmxovg/RUf0A6wKK/YPltmEAAACbdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPlQ8L21pPjxtaT5hPC9taT48bWk+bjwvbWk+PG1vPiYjeDIwNjE7PC9tbz48bWZyYWM+PG1pPkM8L21pPjxtbj4yPC9tbj48L21mcmFjPjxtbz49PC9tbz48L21hdGg+L+dyjwAAAABJRU5ErkJggg==)
Assertion (A): If
then ![cot invisible function application x coty equals 2](data:image/png;base64,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)
Reason (R): If
then ![fraction numerator a plus b over denominator a minus b end fraction equals fraction numerator c plus d over denominator c minus d end fraction](data:image/png;base64,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)
Assertion (A): If
then ![cot invisible function application x coty equals 2](data:image/png;base64,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)
Reason (R): If
then ![fraction numerator a plus b over denominator a minus b end fraction equals fraction numerator c plus d over denominator c minus d end fraction](data:image/png;base64,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)
Concentrations of the atmospheric
have been rising becaue of
Concentrations of the atmospheric
have been rising becaue of
Two disc of same thickness but of different radii are made of two different materials such that their masses are same. The densities of the materials are in the ratio 1:3. The moment of inertia of these disc about the respective axes passing through their center and perpendicular to their planes will be in the ratio
Two disc of same thickness but of different radii are made of two different materials such that their masses are same. The densities of the materials are in the ratio 1:3. The moment of inertia of these disc about the respective axes passing through their center and perpendicular to their planes will be in the ratio
of
(alum) can be replaced by
of
(alum) can be replaced by
If the sides of triangles are 8,15,17 then radius of the Circumcenter is
In this question, we have to find the radius of the circumcenter. The given sides of triangle is triad of the Pythagoras theorem then the triangle is right angled.
If the sides of triangles are 8,15,17 then radius of the Circumcenter is
In this question, we have to find the radius of the circumcenter. The given sides of triangle is triad of the Pythagoras theorem then the triangle is right angled.
A thin wire of length L and uniform linear mass density
is bent in to a circular loop with center at O as shown in figure. The moment of inertia of the loop about the axis xx’ is ....
![](data:image/png;base64,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)
A thin wire of length L and uniform linear mass density
is bent in to a circular loop with center at O as shown in figure. The moment of inertia of the loop about the axis xx’ is ....
![](data:image/png;base64,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)
If heart of a mammal was injected with 2% solution, then
If heart of a mammal was injected with 2% solution, then
If α2, b2, c2 are A.P then cot A, cot B, cot C are in
If α2, b2, c2 are A.P then cot A, cot B, cot C are in
The first heart sound is
The first heart sound is
The compound (C) is:
The compound (C) is:
The pressure-volume of varius thermodynamic processes is shown in graphs:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/491124/1/961571/Picture245.png)
Work is the mole of transference of energy. It has been observed that reversible work done by the system is the maximum obtainable work
![w subscript r e v end subscript greater than w subscript i r r end subscript](data:image/png;base64,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)
The works of isothermal and adiabatic processes are different from each other
![w subscript i s o t h e r m a l blank r e v e r s i b l e end subscript equals 2.303 n R T log subscript 10 end subscript invisible function application open parentheses fraction numerator V subscript 2 end subscript over denominator V subscript 1 end subscript end fraction close parentheses](data:image/png;base64,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)
![equals 2.303 n R T log subscript 10 end subscript invisible function application open parentheses fraction numerator P subscript 2 end subscript over denominator P subscript 1 end subscript end fraction close parentheses](data:image/png;base64,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)
![w subscript a d i a b a t i c blank r e v e r s i b l e end subscript equals C subscript V end subscript open parentheses T subscript 1 end subscript minus T subscript 2 end subscript close parentheses](data:image/png;base64,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)
If
and
are work done in isothermal, adiabatic, isobaric, and isochoric reversible processes, respectively then the correct sequence (for expansion) would be
The pressure-volume of varius thermodynamic processes is shown in graphs:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/491124/1/961571/Picture245.png)
Work is the mole of transference of energy. It has been observed that reversible work done by the system is the maximum obtainable work
![w subscript r e v end subscript greater than w subscript i r r end subscript](data:image/png;base64,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)
The works of isothermal and adiabatic processes are different from each other
![w subscript i s o t h e r m a l blank r e v e r s i b l e end subscript equals 2.303 n R T log subscript 10 end subscript invisible function application open parentheses fraction numerator V subscript 2 end subscript over denominator V subscript 1 end subscript end fraction close parentheses](data:image/png;base64,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)
![equals 2.303 n R T log subscript 10 end subscript invisible function application open parentheses fraction numerator P subscript 2 end subscript over denominator P subscript 1 end subscript end fraction close parentheses](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKwAAAAwCAYAAACMlZHgAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAeOiuv/QAABg1JREFUeNrtnWFkXUkUgEc8ERVLRUTUKhUVEbXUqqciSkVVRJVVtdaqUFW1+mP/rForYln7q1aVqohVsVRUVVWpFbH2R1hVtSJC7K/8iBDrqYgn3D3HO3d7O+/M3Dn3vpv3mns+zo835s7Mmzlv5syZc+cZoyjp3AS5d4D1/UJ1KoqYMZA3IJUDrBPregsyrt2vSDgC8g/IZ22oe5Tq7tVhUEKZBbkvyL8HEpG8A3kMci6naTCrw6CE0A/yL8ixwPxDZDrEdIOcp1lyJGMbBkFq1BZF8XIH5JEg/yWQBSZ9GuTbHO2YA/leh0NJY5U2XKH84FDMn0Bu5WjHWZA1HQ7Fx0mQbeEzaK9OMWbFOkhfzvZsgQzrsCgurjmWdx/rZHPGnAb5M+emK2aB2qQoLL+C3BDk7wLZJ+/ADinqrKXAeZimNikKy3OQi4L8Z0CWCmzPBZAXOiyKi20jcyVdBZlPyRP7Z+s0Aw8Jyu/NYFMrJWKXlvlQ0MF/XWA+YJzAa6HJsavDovhmQwlPhCYEsifMX9dhUVqlsLjR6hHkx6CW5YLbpKjCtoRBsmFPqMIqna6wJ8kDMdhhPyJFFZadWdE19UmntAnPfBdNI7oGDWSM3Pky5Zlz9CV2yQjH05K7hj/Kwy+KoW4rJA+YLy8pT0ocOrdJ9WM9/YldbN28d91wUk/svKMSKiz213AntQmNaPTHxQG3I2SrXPU8g87my6YRihaDwcIvmby/mw/PqicpLWt5EuzQOeRHkJ89S9+bj3h5iwoq05aOMwmOm8arDlJq1ucvTMPXZ3M35QfhKk8KFzp3xbid5ZeN/yy+jAr70bRJ6m/D3aMdToamxoTDpFjMUB4Sh8MNkOKhGYHumW88eZPMgNx21Dlj/DGgXOfjirFKpsOqaY58iqmC/EX9umEaQSFRmRU2CpBQqmQWhDBAnY92p+2E3rGW+RhM28pQHvKYlBOVdZzsy2OkCEeYvFOWPb1GdXAsehSO6/wzpHyj9HmUPletfMOUPpb4MS6UXWFbRQ9tTs4KbRtu1tr3PF/PUJ4hReaOE3eYTVocOodvc2IgxmsyU1xspLhuIkbBJ5kZ96mVNu9osypsTo5SZ08In7lESj4uUNi9DOXhbPqOeaZims+sk6Fzsfgi8SuOsn2dX2NWkG7G9t6m79VuhY0KkraYBCdIWYcydlYvKVmSLYdJ0OMxCXzlucLhqky6nbfq8Q64ykjr/EiwepgOUNhDM8OijfWQsQHzbtQWaSm2mQjYdHHlucLhuHQu7RV5QExgGa2aYV1RVNxgomsNX95zudcmyQ5fY8yRUijsAG1O8t4QcopsRttN9JDJOx/g1uLKQxfZNJOXS+dC53AWdUXAu8pOs2GnGFfaEyvtJbMRO+oYzEfU7sixCiyTrd5HK0K1bAr73ISdZCTNimXavFRo5kA3Fb7H/jXz3BJtoCo0+9wxzRE/oeW5wuG4dFdePLQYCSwjrfM/p43aSOJHtsFsWLHcP2hy6KJVZ8X4XYfcQD+17Hq0yZ+VTWFDbd5k2hgp+h7JErM8JWeSOcqHS+MD03yNTWh5rnA4Lt2VF2ekF4Ky0zo/XqLRbv2bZlgOnL03Kd8KKXtNWFfNMi26rDJKfXCgFMuAaT6iThvoKGWDl1U5Wn1VkSrsIeAZzarIIH2+lnOGrbRghi3iqiJV2EMA2uhvzfuj2dsZBtq2YcfJlMqjHEVdVaQKWzJcXoIl2hf002b1Yk7lKOqqIlXYEimqb/OLm7x1wwf87Geor8irimwbW1E+QPqatzHFXlXEHZkryv9sGj5mwUXRVxXhDK0XaShOcAN2QZC/6KuK0L7Wq4oUJ3jkLbktMCR+AkmLb3BxPbB8paR8ZWS3b4deVeSLb/Dxm9HrNpWUmXBLkF96VZFUYdF+1QuNFS94OFENzCu9qkiisOhl0CvjlVTwEGCuoLIlCotmxHc6HEoa6EqS/O1REQr7qWkE0fTpcCgh4HHrvTYqLAbtz+gwKKHgq04YYHOqDQqLN/boX3cqYvCth1b9OXLoC63dtOkb0+5XsoC+0/sHWB+aIey/2PwHsuzjtF/uQuYAAAEddEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjxtbj4yLjMwMzwvbW4+PG1pPm48L21pPjxtaT5SPC9taT48bWk+VDwvbWk+PG1zdWI+PG1pPmxvZzwvbWk+PG1uPjEwPC9tbj48L21zdWI+PG1vPiYjeDIwNjE7PC9tbz48bWZlbmNlZCBzZXBhcmF0b3JzPSJ8Ij48bWZyYWM+PG1zdWI+PG1pPlA8L21pPjxtbj4yPC9tbj48L21zdWI+PG1zdWI+PG1pPlA8L21pPjxtbj4xPC9tbj48L21zdWI+PC9tZnJhYz48L21mZW5jZWQ+PC9tYXRoPm/Ne9gAAAAASUVORK5CYII=)
![w subscript a d i a b a t i c blank r e v e r s i b l e end subscript equals C subscript V end subscript open parentheses T subscript 1 end subscript minus T subscript 2 end subscript close parentheses](data:image/png;base64,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)
If
and
are work done in isothermal, adiabatic, isobaric, and isochoric reversible processes, respectively then the correct sequence (for expansion) would be
The nerve like modified muscle in the right auricle is known as
The nerve like modified muscle in the right auricle is known as