Maths-
General
Easy
Question
Let and
be the points of a rectangular hyperbola
which subtends at another point R ' of the given hyperbola, if ' s ' be the mid polint of PQ and '
centre of the hyperbola then area of the
is equal to
![fraction numerator straight c squared open parentheses 1 plus open parentheses straight t subscript 1 straight t subscript 2 close parentheses squared close parentheses open vertical bar straight t subscript 1 plus straight t subscript 2 close vertical bar over denominator 4 open vertical bar straight t subscript 1 straight t subscript 2 close vertical bar square root of open vertical bar straight t subscript 1 straight t subscript 2 close vertical bar end root end fraction](data:image/png;base64,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)
![fraction numerator straight c squared open vertical bar t subscript 1 plus t subscript 2 close vertical bar over denominator 4 open vertical bar t subscript 1 t subscript 2 close vertical bar square root of open vertical bar t subscript 1 t subscript 2 close vertical bar end root end fraction](data:image/png;base64,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)
![fraction numerator straight c squared open vertical bar 1 plus straight t subscript 1 straight t subscript 2 close vertical bar open vertical bar straight t subscript 1 plus straight t subscript 2 close vertical bar over denominator 2 open vertical bar straight t subscript 1 straight t subscript 2 close vertical bar square root of open vertical bar straight t subscript 1 straight t subscript 2 close vertical bar end root end fraction](data:image/png;base64,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)
none of these
none of these
The correct answer is: ![fraction numerator straight c squared open parentheses 1 plus open parentheses straight t subscript 1 straight t subscript 2 close parentheses squared close parentheses open vertical bar straight t subscript 1 plus straight t subscript 2 close vertical bar over denominator 4 open vertical bar straight t subscript 1 straight t subscript 2 close vertical bar square root of open vertical bar straight t subscript 1 straight t subscript 2 close vertical bar end root end fraction](data:image/png;base64,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)
Related Questions to study
Maths-
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
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
is 64 and
Statement 2: In a triangle the longest sides is less than the sum of the other two sides.
Maths-General
Maths-
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
Maths-General
Maths-
Number of positive integers that are divisors of atleast one of the numbers
is
Number of positive integers that are divisors of atleast one of the numbers
is
Maths-General
Maths-
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
Maths-General
Maths-
If f(x) is a real valued function discontinuous at all integral points lying in [0,n] and if
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
then number of functions f(x) are
Maths-General
Maths-
Number of positive integers that are divisiors of atleast one of the numbers
is
Number of positive integers that are divisiors of atleast one of the numbers
is
Maths-General
Maths-
Find the eccentricity of the conic formed by the locus of the point of intersection of the lines
and ![square root of 3 kx plus ky minus 4 square root of 3 equals 0](data:image/png;base64,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)
Find the eccentricity of the conic formed by the locus of the point of intersection of the lines
and ![square root of 3 kx plus ky minus 4 square root of 3 equals 0](data:image/png;base64,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)
Maths-General
Maths-
If the normal to the rectangular hyperbola
at the point
' meets the curve again at
' then
has the value equal to
If the normal to the rectangular hyperbola
at the point
' meets the curve again at
' then
has the value equal to
Maths-General
Chemistry-
Rank the following compounds in order of increasing basic strength.(weakest strongest):
![](data:image/png;base64,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)
Rank the following compounds in order of increasing basic strength.(weakest strongest):
![](data:image/png;base64,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)
Chemistry-General
Chemistry-
Predict the major product P in the following reaction![](data:image/png;base64,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)
Predict the major product P in the following reaction![](data:image/png;base64,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)
Chemistry-General
Chemistry-
What is the product of the following reaction? ![](data:image/png;base64,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)
What is the product of the following reaction? ![](data:image/png;base64,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)
Chemistry-General
Chemistry-
Total number of enol possible for the compound formed during given reaction will be
(including stereoisomer): ![](data:image/png;base64,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)
Total number of enol possible for the compound formed during given reaction will be
(including stereoisomer): ![](data:image/png;base64,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)
Chemistry-General
Chemistry-
What is compound Z? ![C H subscript 3 end subscript C H subscript 2 end subscript C H subscript 2 end subscript B r stack ⟶ with N a C N on top X stack stack ⟶ with H subscript 3 end subscript O to the power of plus end exponent on top with text heat end text below Y stack stack ⟶ with C H subscript 3 end subscript C H subscript 2 end subscript O H on top with text end text H to the power of plus end exponent text end text below](data:image/png;base64,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)
What is compound Z? ![C H subscript 3 end subscript C H subscript 2 end subscript C H subscript 2 end subscript B r stack ⟶ with N a C N on top X stack stack ⟶ with H subscript 3 end subscript O to the power of plus end exponent on top with text heat end text below Y stack stack ⟶ with C H subscript 3 end subscript C H subscript 2 end subscript O H on top with text end text H to the power of plus end exponent text end text below](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAT4AAAAqCAYAAAAqCDcJAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAaPUZr5AAAB1NJREFUeNrtnX9kXlcYx4+IqKhSEVFVJaJiKkbVTMWMqqmYCP0jpmZGVdXUhKqa/FGhYmqq9k9NVUyJmKmpMRU1U6MqYvpHqJmqqhJVFREhO9/d5y4nt/ec9973vfee++P74dH03Pc9zz3PPfe55zz3nOdVihCSBVs0ASHEN9NaLqYoj6NPy/da3mpZ13JLy64KOL7wvN/IeW0Zbc7SLnnXb7N7FjoIqSXzWsZTlEfZrWVJy3kt3XIz3tNyteSOb6+WFS0X5Lyztkve9Sexe6c6CKktuDn3pyiPghvtUqTsiJYnEWdnE19c03I5R7vkXX8Su3eqg5Ba0qVlLUV53OdeaemNGY28LvGID+e9KueZl13yrr+V3TvVQUht+cAxEltM8H2MMH6PKf/Q8f0yOD7beedtlyLt3qkO0kCmI1MGszxJULhVULuTurNkUgUB8aTlUT5VQbwoytdaZizfWS/B9bWdd952KdLuneogDQSd6k8tJ2PKWwWFkwS12607a65r+TJBORz3powyPjLKP4kZeeyS9g+W+PqOaXmco12yqv+cPDyfSZ1p7J5UByH/gw50WMv9SPlTtR0UPqiCt2gb0jknpDxJULtV3UXxU4wDdpUfUjtjd3DsL7ScNmzym3o36F42euWaYYTdlYNdsqp/VkuPllEtz1PaPW0bSMMxg7/XJZ4SdrY1Y1T3t5ZT8vlz8tk0QW1b3UWyquLX29nKT2hZiJQdk6n7hvx7uiLXGSO0JRmxheGIngztkmX93TEhglZ2T6uDNBwEhcPg75ARSzEDx1PyNA6Zlo6XJKjdqu6ysiU3cj+7SOF2OS8zCUJyIxr8vStxk8+M8oXIdGFB4i5pg9pxdZeZz7U8YBcp1C4fSz/ppplJnmAKesb4P+Ir32m5obaDwndkehNOX7FlaI9KFtRuVXfZ2WAXKcwuiB3+YkyRCcmNuOAv3sI+NMrx9nVO/sYUNwxstxPUjtZd9pHNMrtIYXZZFOdXOjBNmZU5PoLT/2i5ooLgt8ma5UZodYz67SDYuyk6n8p0YF8G1zQu+AvnthUpP66Ct2gIMt80RnJpg9pxdSfhDxXECW3g2D0ZiXZK2A4E0Y96utd+kFCBzfHc8XBOedulLNv7djAlw9BR48Y9oIL1W7ciHXDZ0TmXqT81Q+JcTK4of3Gybg8xmGEZQcaBBwCWN/TVaFR1QBxM9CF5VPohY2AFcFGe8kkYdzyNxtt8UjVdP773Y6RsIqas7nyjtmONIXi7+KuWgRq295raGSPtFwe/ly4pfw7J1CrpE8a1FamdbUpN12/73m0VvFk1j5/V8kimxVXKPzaXcIqK0c+8MQraI1P+qmXeSNpejGRXpL1h25llpCD7fyvTuaS4tiK1s02p6frN76Hzv6+C+M+FyPHncq6DFeyIiOcgdnkswWdHVLBHEzHCBeWO+9WhvdiL+pVc2yP0WcXZ/0nKzrWi3PnI0j6xmq4/WudbY6RnHp+ocEfEub+U9s2o1i9/LsmI93AD2otp7auYa05ytH+XSpddIlzjFUc725Sarj9aJ96W4u3qQ7X92j9JvrGtCsiG8bcrdtkjU5W/HA6jTu119akqtbdS9kcne5PiJsUWpfuWY+1sU2q6flud2Pkwaxyver6xceMJfNXh0HqMkd5tmfLWub11ub6VtD+eNr0JK3Tlvoo7ZnpfLNc44VG/bZ2Yb/2TEtMzwVq4mwl01inm0iNP5hH5f59M8Qdq2l5Vo+tbSfvjpptKWKEr91V0+1KUYTkZH/rDjCOPS6gf3/si5pwmE+isChi97XYc7xanF100eyrmoVCH9ibtUyRH+yP3FVbgI6Acrh/CG7Ux6XTHjc+6cl/9rNzblMIUR770K0s8z7d+1BkGtvvlZl9S27sj6p5vDE5vXqZ8cdxV/nZXFAHzyXlkSLxkmFocezUXYi6IK/eV6ximLTdiRjZF6QfYevWghPpXjSkxHCMWQO9PUW/VnR7sPOr4DNa61TkGxnxyNZ5vQ3wmdMTNgxjbYEP1E0I8gFXUWE9zxoPuMBXOPk9t962fEOKZon+RCs4mq4weVdRPCPEM4jiPCtYJpzPssc2+9RNCPGAG7ZFh46An/b5ygPnWTwghpKEPX0IIoePrkDWalQ8cQsp+A2INJXIuYnuiuZYU6+fmpBy7asw37/iFOfx+CLYbPlPB/umwviaGLWy5Jm3ldHyEeHZ8WCSNReFYWvTSOIYN7GEiBCR5NffMYgvde/I3Xsy9bvhNbcs1aSun4yPEs+PbbbkhX6jtH87uijg3143cxJt6RcXnmjTLXWmiCCEFOz6XAzNl0ziGFQjhNsbNhjs+W05IV65IOjtCSur4kC3Itk8WiVCRtaeXI77/EkjYRnKLdHyEVMvxISPPWcv38MJjREY1Y/K9AeNYk7Yg2nIGunIJrrPrEVJOxwdmZOQXnc7iLe6qyGUV/BRk+GLkpEqXubvq2HIGMpcgIaS22HIGMpcgIaS22HIGVi6X4L8ZUG+YhdlP4AAAAx10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXN1Yj48bXJvdz48bWk+QzwvbWk+PG1pPkg8L21pPjwvbXJvdz48bW4+MzwvbW4+PC9tc3ViPjxtc3ViPjxtcm93PjxtaT5DPC9taT48bWk+SDwvbWk+PC9tcm93Pjxtbj4yPC9tbj48L21zdWI+PG1zdWI+PG1yb3c+PG1pPkM8L21pPjxtaT5IPC9taT48L21yb3c+PG1uPjI8L21uPjwvbXN1Yj48bWk+QjwvbWk+PG1pPnI8L21pPjxtb3Zlcj48bW8+JiN4MjdGNjs8L21vPjxtcm93PjxtaT5OPC9taT48bWk+YTwvbWk+PG1pPkM8L21pPjxtaT5OPC9taT48L21yb3c+PC9tb3Zlcj48bWk+WDwvbWk+PG11bmRlcj48bW92ZXI+PG1vPiYjeDI3RjY7PC9tbz48bXJvdz48bXN1Yj48bWk+SDwvbWk+PG1uPjM8L21uPjwvbXN1Yj48bXN1cD48bWk+TzwvbWk+PG1vPis8L21vPjwvbXN1cD48L21yb3c+PC9tb3Zlcj48bXRleHQ+JiN4QTA7aGVhdCYjeEEwOzwvbXRleHQ+PC9tdW5kZXI+PG1pPlk8L21pPjxtdW5kZXI+PG1vdmVyPjxtbz4mI3gyN0Y2OzwvbW8+PG1yb3c+PG1zdWI+PG1yb3c+PG1pPkM8L21pPjxtaT5IPC9taT48L21yb3c+PG1uPjM8L21uPjwvbXN1Yj48bXN1Yj48bXJvdz48bWk+QzwvbWk+PG1pPkg8L21pPjwvbXJvdz48bW4+MjwvbW4+PC9tc3ViPjxtaT5PPC9taT48bWk+SDwvbWk+PC9tcm93PjwvbW92ZXI+PG1yb3c+PG10ZXh0PiYjeEEwOzwvbXRleHQ+PG1zdXA+PG1pPkg8L21pPjxtbz4rPC9tbz48L21zdXA+PG10ZXh0PiYjeEEwOzwvbXRleHQ+PC9tcm93PjwvbXVuZGVyPjwvbWF0aD7vg8xgAAAAAElFTkSuQmCC)
Chemistry-General
Chemistry-
What is the final product(B)of this sequence? ![](data:image/png;base64,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)
What is the final product(B)of this sequence? ![](data:image/png;base64,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)
Chemistry-General
Chemistry-
Chemistry-General