Maths-
General
Easy
Question
In
if AD is bisector of
and DE bisects
find ![left floor B E D.](data:image/png;base64,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)
![](data:image/png;base64,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)
- 85°
- 95°
- 75°
- 105°
The correct answer is: 95°
Related Questions to study
Maths-
In given figure
and
if
then find ![∣ C D B](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACwAAAAPCAYAAACfvC2ZAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAY5JREFUeNrVlTFIA0EQRY9DgthZpBARQcRSbEQs7ESCiISAhUgQewsLIVhZ2ImFWNjIEYKIIGIhYmdtG1JYCCKWNkEkSIqA/oUfGJabu+GuiR9ek/uZ+7s3sxsE+TUFjkET/IAPcARGPV8X/Ao64AZMKnWdv8d6b+AejMUZq+DaGHYfPIAlEPK3CbAH6sI3zQX1FfLluwxU8er6/oCbUM8TuAYujAsrgyvl2Qb4FgvW/BWthiXwDD/TkDHwIb+GJtce856/5nkaoJQ18Ak/u1WuV9cTnj+BZc9f5q7PgSjpfZbAL+wzq161gaHeQdHzy+EsJRVPCxxygq0K+VJNI+BT8Re4889sw0yBCxwSqxb4yTVte8Mb59/i0Zm5JTrcGYs22YOaWmA2xV9NOpEsgaOUqZc6AzvKs1OS5o+4kMyB3e3UBgfiRhsGaywuJ/7OGxrXUivgEZzH1Jb+Is/pJv+XOXD/Nmqwn900f4FbsOr52mLiexwwdwEsKnWlv8ss43lOiYHTvwvsjpDLQQ33BwCuZEArnm+5AAAAbnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4mI3gyMjIzOzwvbW8+PG1pPkM8L21pPjxtaT5EPC9taT48bWk+QjwvbWk+PC9tYXRoPsPziCQAAAAASUVORK5CYII=)
![](data:image/png;base64,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)
In given figure
and
if
then find ![∣ C D B](data:image/png;base64,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)
![](data:image/png;base64,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)
Maths-General
Maths-
is an Isosceles Triangle, if
then find ABD .
![](data:image/png;base64,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)
is an Isosceles Triangle, if
then find ABD .
![](data:image/png;base64,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)
Maths-General
maths-
Lines PS, QT and RU intersect at a common point ‘O’. P is joined to Q, R to S and T to U to form tr iangles. Then f ind the value of ![angle P plus angle Q plus angle R plus angle S plus angle T plus angle U equals](data:image/png;base64,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)
![](data:image/png;base64,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)
Lines PS, QT and RU intersect at a common point ‘O’. P is joined to Q, R to S and T to U to form tr iangles. Then f ind the value of ![angle P plus angle Q plus angle R plus angle S plus angle T plus angle U equals](data:image/png;base64,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)
![](data:image/png;base64,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)
maths-General
maths-
find the value of x in given figure.
and ![text PI|Q end text](data:image/png;base64,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)
![](data:image/png;base64,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)
find the value of x in given figure.
and ![text PI|Q end text](data:image/png;base64,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)
![](data:image/png;base64,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)
maths-General
maths-
find the value of x in given figure.![text PIIQ. end text](data:image/png;base64,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)
![](data:image/png;base64,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)
find the value of x in given figure.![text PIIQ. end text](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACYAAAAOCAYAAABDwm71AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAQZJREFUeNpjYMAN/iPhD0C8HIjdsKhhIEIMBFyAeC8Qf4Pi/UDswUAGQLaABYgtoQb7keGwRCC+AMSOQMwExSD2OSCOp8RhMCAMxGdIdJgSEF8DYj4sanmgckqUOowJGg2kOGwCECfjsScRqoYihwUA8SYSHXYDiCXx2AOSu0WJw0AJ/wpasBPjsF9E2PWDVIfBciQoXXUAsSgZuZIYh/2iNCoZyHAYKHFLE4jKuwPhsD4gTiOQ+KcMhMPkoWkTV3EBklMZCIeBQCwQXwJie6QCFlQTHAViHxxpmy4OY4BWP4ehCR2UC/8AcTSeTDdgwAdafoGqpTwglmUYRIAJGs3HgbgWWQIAmKFWC+2gCMwAAABZdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG10ZXh0PiYjeEEwO1BJSVEuPC9tdGV4dD48L21hdGg+22Ss4wAAAABJRU5ErkJggg==)
![](data:image/png;base64,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)
maths-General
maths-
if
find the value of x in given figure.
![](data:image/png;base64,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)
if
find the value of x in given figure.
![](data:image/png;base64,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)
maths-General
Maths-
if
find the value of ‘x’ in the given figure.
![](data:image/png;base64,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)
if
find the value of ‘x’ in the given figure.
![](data:image/png;base64,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)
Maths-General
Maths-
In
then find
in the figure.
![](data:image/png;base64,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)
In
then find
in the figure.
![](data:image/png;base64,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)
Maths-General
Maths-
if y=2x,z=3x,r=4x then find y in the given figure.
![](data:image/png;base64,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)
if y=2x,z=3x,r=4x then find y in the given figure.
![](data:image/png;base64,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)
Maths-General
Maths-
In the given figure, if
find x y z
![](data:image/png;base64,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)
In the given figure, if
find x y z
![](data:image/png;base64,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)
Maths-General
Maths-
Find the value of a+b in the given figure
![](data:image/png;base64,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)
Find the value of a+b in the given figure
![](data:image/png;base64,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)
Maths-General
physics-
The figure shows a ray incident at an angle . If the plot drawn shown the variation of
versus
, (r=angle of refraction
The figure shows a ray incident at an angle . If the plot drawn shown the variation of
versus
, (r=angle of refraction
physics-General
physics-
The refracting media are separated by a spherical interface as shown in the figure. PP' is the principal axis,
and
are the refractive indices of medium of incidence and medium of refraction respectively. Then :
![](data:image/png;base64,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)
The refracting media are separated by a spherical interface as shown in the figure. PP' is the principal axis,
and
are the refractive indices of medium of incidence and medium of refraction respectively. Then :
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQkAAACpCAMAAAAP3TgMAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAALoUExURf////z8/Kenp5mZmfn5+ejo6HNzcwAAABsbG+Hh4cTExD09PSQkJKOjo/Pz85+fnxcXF1FRUdLS0vX19Xt7ewEBAYSEhPT09OTk5FlZWaioqDw8PDg4OMnJycDAwCYmJuPj462trRgYGGlpaf7+/pqamg8PD2xsbAsLC/f396ysrBMTE2pqavb29ry8vBYWFmtra8rKyiEhIW5ubt3d3TIyMnBwcPr6+unp6UNDQ2RkZPLy8lxcXEpKSu7u7nl5eTo6Ot/f356enh8fH8fHx8bGxhUVFQYGBuLi4jExMYWFhV5eXpiYmDQ0NNTU1BwcHL29vVZWVjU1NeXl5R4eHrW1tbi4uODg4PDw8LKystnZ2cXFxRQUFLOzs+zs7Lq6upeXl5OTk3p6eqCgoKKiog4ODgoKCpWVlcvLy3x8fAgICEtLS5ubmxISEm1tbQwMDJaWln19fevr687Ozvv7++/v70RERJycnKSkpObm5re3txkZGVBQUNfX16qqqiUlJcPDw1RUVI2NjXJycjY2Nt7e3jMzM8/Pz6Wlpb6+vtDQ0H9/f/39/b+/vwMDA+rq6tHR0QQEBJCQkCsrK9vb252dnYiIiAcHB2JiYu3t7S4uLra2tpKSkpGRkYGBgS0tLYmJiaampoKCgk1NTV1dXfHx8Tc3NwICAg0NDTAwMNzc3E5OTru7u1tbW83NzaGhoUlJSbm5uWNjY0ZGRkBAQCcnJykpKefn5/j4+FNTUy8vL9PT03h4eICAgCAgILS0tK+vr8zMzAUFBa6urrCwsCgoKBEREYODgxAQELGxsT4+Ptra2h0dHVVVVWFhYdbW1sHBwZSUlG9vb3V1dcLCwhoaGqurq9XV1UhISGhoaIyMjCoqKlJSUjs7Ozk5OUJCQnR0dGVlZWdnZ1dXV2BgYF9fX1hYWMjIyFpaWnFxcUVFRYuLi0dHRywsLHZ2dj8/P0xMTGZmZqmpqUFBQU9PTwkJCSIiIgAAAC+P90EAAAD4dFJOU/////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////8AKM62NwAAAAlwSFlzAAAXEQAAFxEByibzPwAABOdJREFUeF7tnT1uKyEQx59EMRei5liUlBxhT8ERaGjoOAwN9eNr/by2JW/82CiE/8+KRaIIs+OZYRiG3T8AAAAAAAAAAAAAAADwMYr1xuIIS5739tIYTUn19tIoT8H19tJYoq03l4YH8rCMDNekYRkZkyiI3l6a7Ctjb64NgyAajCCICkyjYyCIhksQRIUnsr25NkJS6M21EYFkby6OJY10RIFRwlqj4Dxh9VnI0wbyEQURMW00GGmswwvck+nNxZFwEo1sG4gkCtx72EbF/qIFKDdFu4X6SMeN93fzBq+dCDNpvMmqx3OfranDIbhkVLaFzaxq0ob/mSTUcQXKqlyM/w2S+JpmC0mHf+86sUuCTxZw3UtC6eTleYehHhRp14n6V25nW5+qf5JwgRlL6awohPbHaz1YhwuzxZ67TmS/qcqF2fr7Gdija9yto2kKm08S1S7yVTW75qej5/RYNtOmIZWXpqUnNZ8ktDFbIM2aLpizQeP24CVqV8rZ3NVWuppOEsr7lCwPvm/2b2eTDfo4cWSYz31ZkbsqMphOElY6k5VZlLcMP1sXxJ6z2VYa96+r6fxE1L3R2E5mJHMs8fSf9pCymU4ndOqNijo7ekXp/rIrcnJJ3K+hXF1CPV3iC+zzFCPkYTKZThLmTskVc84ZeyK0EunFdd53VfzESY/zAzGJsvd/mhxfYUi+0RyxETujXD8RYRrnjOOdvHju6WzcPjNpYtUfiqPj3LsuG+pnOnq2GfIq+CGRuzIMe8KdcDqb88sRmlaIFE7g/GHVtjCYQ3fic2piTYSEm2hwjbOgjbzoQFxVcTjq1Wl7RaBI4uwu2W/HYhLtHAtpFuaxfmRdhMYRhgb3k9WicsWu+eqGSMIw9V0xidL+ovuC8LebPm8R0RPF2gt3hQuVzOWPIrqkklj8/+G3UAbXMoB8S17GkOJABeZc8PxT26J9FkXnzOCXU6Tze21++Mba4No6TmhSgn+h0O09JkodYwzVALskfjRdY0OdlMPIxYwjUlzpaoCxfVjKkhn8ipLS/e8fvPrX1Nf2rVrxVT3G59RSCJ5KCHihn8ges7c+pn1PXQlukhjoNltZoK2uyKQfPnf43RqqdeTAdWRuNNWs2tZHWgvJLkCMSNTcFYgHssbIm2CGkOoenbw4fZAjq6Eizr4yO/qxdpznI+4CfaEG/RNEGmnR3ToGkyjaEK6u6cmSGDr0Kyrdk3fiWn0o5Kht6NCvkcTF6tCIP18S37Rxe/7cwwlEuePR8GE/HTO4hqEZXces3UbP9yXa/g7zKGdBBjN02EKFvAL7DlEY7Px0uB+5WJoZ7BDfuCIqnJOh0+jUoAhxx3nfW8uD/cCdiLqBzsPdFhYGFew3JObRzoZ5tOOG7tNMTd1eAhkUse+YoZt3M/PqVgOLAvPYcR5HGzo4FbdjcLZhB0vznXLfKlB5vo3TqmAH6Ia8YJd7Ttz/1579FnCEdod7rMM6729htAovb/C1JgxOcwcPKNgxeMTPzl4mDoRGoqLj8FCXnQ157p0IV9HJrgKhZiO7CnjNhiF4zQ675hzijOC5mjciRNEpj52FKCpCUoAoKhDFDS6pPwRkebJWIFvRieSR+G9YmvfBBINhvt+LB5hEEs6ikqcQOIuGiEQWFlJRHquQjpNI6HVOPUAKAAAA+Gb+/PkLNcLZjCWZ88wAAAAASUVORK5CYII=)
physics-General
physics-
In the figure shown a point object 0 is placed in air on the principal axis. The radius of curvature of the spherical surface is 60 cm. If is the final image formed after all the refractions and reflections.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQQAAACvCAMAAAAselChAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf///wAAAPf37zo6OlpSUq2trebe3tbW3hkZGSkpKToQWjpaGYxaWqVajEJajHNajBBajDExKaUpWqVaMWtaMWspWqUIWmsIWkKtWkqtnKXvGUKtGUrvnKWlGULvGaUZrUIZraUp3kIp3hBjUnPvWhCtWnPvGRCtGXMZrRAZrXOlWnvvnBDvWnOlGRDvGXMp3hAp3nvv3nuU70rO3kLOWqWEWkrOnKWEGULOGaUI3kII3hDOWnOEGRDOGXMI3hAI3mNraxBCGYScjKVa761aWkJa76VarUJarXNarRBarXNa7xBa7973zs7OzqVazkJaznNazhBazoSEhKWMlK3v3q2U7+8ZEM4ZEAgQCMXFvToQEBAQYxAQOt73a973EObv7xBjGe9aEO/OEO+U5u+UEBmM7xmMrc5aEM7OEM6U5s6UEBmMzhmMjJRaEFpaEKWllDpSQjo6SrW9te8ZMe9rpe8pY+8ppc5rpc4pY84ppc4ZMe9Kpe8IY+8Ipc5Kpc4IY84IpWNjWt73nO/OtXulpd73QqXOa0qM70KMa0qMraXOKUKMKaUpjEIpjBBCY3POaxCMa3POKRCMKXMpjBApjHvOrXvO73ulzu/OlKXOSkqMzkKMSkqMjKXOCEKMCKUIjEIIjBBCQnPOShCMSnPOCBCMCHMIjBAIjHvOjHvOznuEznOEUu/Oc+9r5u9ac+9aMe/OMe8p5qUpKe+15u+UMe+Uc2spKe+ctRmt7xmtrRnv7xnvrc7Oc85r5s5ac84p5qUIKc6Uc2sIKc6ctRnO7xnOrXN7c+/OUu9K5u9aUs5aMc7OMe8I5qUpCM615s6UMe+UUmspCO+clBmtzhmtjBnvzhnvjM7OUs5K5s5aUs4I5qUICM6UUmsICM6clBnOzhnOjM7OnLVaEHtaEK3vra3O762lzq3FlK3vjK3Ozq2EzqXvazpaY0rv70Lva0qt76Wla6XvSkrvzkLvSkqtzqWlSnuEpa2MrTo6EDoQMWNKa+/W9973/wgAEP/v/wAAALRgLUsAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAK80lEQVR4Xu2dzXKjOhOGLYwEWuqOKK+tjbyBlS5BJd2Bb45b+SpVs7ar7BPqkwTYTIITyAg1cw6PHY+YJCYWUr/drR92GxsbGxsbGxsAyO7f/zIpq4vFqU13NrnGKicaRSG150qkOSnenndN4BIJKROZ3O3Xcq+8vB35VQhDVtgQBKKunTbtkb1WoV+7dyZ0fxFmlcZHFkiTrrwspEzbelkdUqMi0p9G6LkrrQxCkeiKi5OVt67UxGl6E+EUnbri8rQtQZI3IdakDrxEh64YAV4WxGAh8KrUwfaFeO3AnY6JE16ZOsS0Bw6S/1qdPjYsZl+wEOo8xlWR/JrXF5JeSGVlS4+jGVib0JWStbSIGtVdaQqNYHnnT1Rix/e0FLM/SNsSEs6V6CMpYISPZqaS4BrfkL+QjbVtOj3pWb/vycqiMeokVPbw0GHhiM25ktIJe5r7Yt1g5Y7QXLF36nC4Zt0RPKQs711xCCEJN8/eTkzlMe0fLnz/qeo2AWPKuW06K9NVqYNGuCsNwaVWGunHX4rrWgj3vLqKIa0V6L09zMaq8SsI7d3mVVCPOwhVzjAXqOoOf0Oq3Aebsg+3it7UT4bnfQC1hsxShXRX+oC2xo6Ujwri6or9wzb8pkoRs5/f2wOLSWcHQcfc29Ksuq5AHSQrX3wAF+GQ8uE+8Ov/sHKPN38oXB8SlTftpJgfCGZ5sasOp0P3drCIl94ycy0hf+U/yFz1huFe/yAOJJQKhdcRQPJXncG2BNvPSXmxJc4/d1vCyA77+kt8GDS3LTh1WImH8JXAu06bOZugTiqtBwIirSaQs60drw2yOFvROJ9mmjeSr0YdzGt3GVNdSUFTUlGyS8uBW8MpK1ylSP+7glpyOrdhZw91uEOrg85f/gVylzQuNEouVNrKGv5ccm9bcvuSPFPTM+jUwSVWgNVBoU7jvsJ5gyIN3X+dOmQHoZziwsJoV/iSusDX4E3Wxg61wCMWNzZq1F/+CE/5AnnArLw94xJAJH0pj0N4SRljoVsteRhGWBSa9MmqCzFGeDMWkOyRWZLz3c2AUDbJ2mnXZ7JXfuVP6XKMEmMFaRonSYOlZmlR1KEvl8ssEVyfsAFtCOx94um5G0DvysFw6lCDj7zgNksIRZb/WoE61NPM4lKQ1mOERVKfKQVjoA5wXYLD9oZeHXbmqkYzeFEQs5PkYbEtQRI3Kg2pDtQGyJAQqkV9hVUHAtwbbEuAH3c4TPSUFmMNo9LpVE9pKZ6j0qEnEU9+O0lZV4KibwlcXUL6K0QUaaGm1QOOOy1lBBc7cGNtY0UCeo6YnqTkmk1q5gLWXbQQuj/UKvCoNG6n28j8OYT6BboMnTOci1WH8OPyrMsbTwqQJZuUU1qSJdQh6+eKkNdDSk/4rNk5i/CMHcKpA0bdgI4s8++tAo86ZXGUPrOUBRyVVr0HeKfl9zWLJ6WZF8X5CdyoWlXHYOaJP7vD/vtKgBcH2xKYEqe3oPZZlt3cKz7FAyhezUmIR5br8Opw6ibWiHJCiJwCh5CWRWIHqZmt2URNGh6emGxfkoE6hETdzsWtntTGSnA34aEOBIugRjohE91w+Q4/BObUgeDrQRigCSsSOqNi8avhFA5eAceCsknBIXhayWLVIWBuLWnsQ1rfs13ZepP26OunrwT3S41bBDr+tTC26+bnYCG0YprtmXZP6hffIrbf2yP3aP9pvzso2G+j3L3ar/3evcT+cufWAYfmr27aFGX2Qcu2EnJ/6P7HPz4W7NP+YGl/vv3FV19LP/adRBKOQ6qDaivhez/hisDzSm7ilo34OFbiwEMaR+n7wwQ/zNYWeCRt1UELccHBR58yzeiUVb7yEXICQso0aHbxyTTNIXj+ap3gQM9ZsjZhBZXwjB1APMYDKidlYxeljyKtOoDkNrAVSvBK8FEkUYfTAWgnCVlMSTosi1UHVQvcrhoBgJ9q4MkJlqzUFYGqAYtCNXyi1TtLgAj0es1PNJ7rHWAwqVkmtzWHXh1kFd5rnEYzbWr3knh1kFioK8xOEhUj6W8rWSCw6oDrGr9Bpb0viBzGV75GJMuZmbu0OCQKcfgRWZLDmiUuGpnvuwMoBrEDDLYfpgh4DOoxAgWkDjjnuxP0FD6nDok0QmAMcjlO6O05qQMKpw5uSitUg/TSQF8vC41Clu8xpDpIF7pBhw/QmSWZ2UYAPdUfOnbwUxkaBus0Pla+cJiFwu1SB+D+4NZKJ8fqIIA8Z+wncjxmOcFwzLW51KeMdLu3RsdXffNyM5UoZJSFntQ7i0z4T29AMyvQO2kcrLNkaUCn+69CHSygUzp7dWiOMOpguuUAE7cOWAanDjvydq0VWF6lBQNGUVYdrkqICmqfoccmYZJRsMx/Rvegm21dHjObKziBICWsYVTPBKMG8xXA02uXxycnJZTb2KuDlDCj0sPtcQuoSf/tqDTHAuj+Bm3s0HIvgSa8u1FpdREYKHKwUeQgtamAku9ZrvFgB9joDAyjRcN0iEXWO8yA/DatmpQgzsJC6x0m49NrTxRIYqFvCQ2phu0yGurDPJVb5L3sPe2otMEHATPu8PQYWxL2Ht8s+HEHcQJLu6vhNpsODqCTnDLDIQcePmHe3SqyqHiPEVAize3TdTeIRvbbfD4BkLEtCNVg1/Yo9LFD4PUOkxndYkmguLvd+JbAVej1DpPJRvcVrOPWglUHUS+w3mEqzfiHrVHMXVN5vufLrHeYxjCKHFLHujmeA/recKIdd/iMQPGUchA7gNiE36PIIQrNvm3JT3msd3iDySyR11tR4/w9Uhbe77hFlDoFXircqL1m+tWHkILttd95tzm+NkgZQ3UUkXCZJacO/3THgeBumXCpXtbrvXBLBq08qvdxw+iROo55POY6vDo0wq2QLYXBBo9jzNn9CK0OX+eShH2X7leWw1wXWIeV+MuMym6t8Djlu3t919+sezHdquulCe8oGebeN0+L2/mWFuMP7auoMN9Nrq/cO3Rvs9g/5/TrS/EzfH+4HbujEfje/gDFu4YDempLw1PbG/xdoUdRue0t57vzBpa4Bmuh4RnnA5/P38muR3LTffPwr66ED2A2boCvUENvEBC6H+/8/n+rq8KH2Ek12yCxsgoZxR9rKdz92z5ztG6z9GZ0/i3d/hyc2xPrSB1SEpKOz0m6IF45QS2dh93YerLXpX1GofVsRYzYEad1Ssc35FNIe68pd7unRIexdveX2bfPmo+7eRNBerQ7YO39Z0S1/n3PG7/5jt+DZ7knsyf1Z2fLz1jyPSH1LUGOZDJ9k6QisTYyke7Fl5zJ7B9LPZ07Y8/9bs+9NNLf4jB1S974/mN7MAXZJd4wFrHswJMEuxNHCVTbjcUKt1eETD/uGNFmljJ1VepP+uXPbk6R2LMq/JPbcc/mTt3GzNqrg/g4hdmqQ1f6A0gdwbL9IQKdrQ7m7pKLjyNs1Q/udvoJCTblazryjGiRavd3ikl3wZsN/hsiEM4T6Xvep5aAA+yoQu7mrwrDPrUE/Me2WdZ1Mf/O6pB8agl/THPWiWR/VSwa3iZgt9rc24QGdDxxOjKloQe/a7dTuqsEUlD0K344Ph9ZBb/TUuqcEFcJB8FtNPZXtIXgeBfBqkPiTOOkLcP/hRjE7km/whbHnu20FmqUn2/doKWA3+UTCK6yY2tuyeepcP85GsB7/K0GA7mibSVwKxPkv6kODxRNU81A92EAJ7kKy8Q7sW1sbGxsbGxsbGxsbGxsgLLb/R8RaDgFIahdUgAAAABJRU5ErkJggg==)
In the figure shown a point object 0 is placed in air on the principal axis. The radius of curvature of the spherical surface is 60 cm. If is the final image formed after all the refractions and reflections.
![](data:image/png;base64,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)
physics-General
physics-
In the diagram shown, a ray of light is incident on the interface between 1 and 2 at angle slightly greater than critical angle. The light suffers total internal reflection at this interface. After that the light ray falls at the interface of 1 and 3, and again it suffers total internal reflection. Which of the following relations should hold true?
![](data:image/png;base64,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)
In the diagram shown, a ray of light is incident on the interface between 1 and 2 at angle slightly greater than critical angle. The light suffers total internal reflection at this interface. After that the light ray falls at the interface of 1 and 3, and again it suffers total internal reflection. Which of the following relations should hold true?
![](data:image/png;base64,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)
physics-General