Question
If the sides of triangles are 8,15,17 then radius of the Circumcenter is
Hint:
In this question, we have given a sides of triangle which is 8, 15 and 17 . If you look carefully this three sides are form a triad . Use Pythagoras theorem and then find the circumcenter which is hypotenuse divided by 2.
The correct answer is: ![17 over 2](data:image/png;base64,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)
Here we have to find the radius of Circumcenter.
Now , we have given sides triangle which is ,
a = 8 , b = 15 and c = 17
we know that Pythagoras theorem,
c2 = a2+ b2,
LHS = c2 = 172 = 289
RHS = a2 + b2 = 82 + 152
= 64 + 225 = 289
So , LHS = RHS, therefore, the triangle is right angled triangle and 17 is hypotenuse.
Radius of circumcenter =
Therefore, the correct answer is ![17 over 2. space](data:image/png;base64,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)
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.
Related Questions to study
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
Process
represents
Process
represents
A: Excess amount of CO, in air is responsible for greenhouse effect.
R: CO2 is largely produced in respiratory functions.
A: Excess amount of CO, in air is responsible for greenhouse effect.
R: CO2 is largely produced in respiratory functions.
If a,b,c are in A.P the
are in
If θ is one of the acute angles in a triangle, then the sine of theta is the ratio of the opposite side to the hypotenuse, the cosine is the ratio of the adjacent side to the hypotenuse, and the tangent is the ratio of the opposite side to the adjacent side.
If a,b,c are in A.P the
are in
If θ is one of the acute angles in a triangle, then the sine of theta is the ratio of the opposite side to the hypotenuse, the cosine is the ratio of the adjacent side to the hypotenuse, and the tangent is the ratio of the opposite side to the adjacent side.
Systemic heart refers to
Systemic heart refers to
Which is a analgesic drug
Which is a analgesic drug
Penicillin was discovered by -
Penicillin was discovered by -
If
then
All three sides are equal. All three angles are congruent and are equal to 60 degrees. It is a regular polygon with three sides. The perpendicular drawn from vertex of the equilateral triangle to the opposite side bisects it into equal halves.
If
then
All three sides are equal. All three angles are congruent and are equal to 60 degrees. It is a regular polygon with three sides. The perpendicular drawn from vertex of the equilateral triangle to the opposite side bisects it into equal halves.