Physics-
General
Easy
Question
The plots of intensity of radiation
wavelength of three black bodies at temperatures
are shown. Then,
![](data:image/png;base64,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)
The correct answer is: ![T subscript 1 end subscript greater than T subscript 3 end subscript greater than T subscript 2 end subscript](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFkAAAARCAYAAAC2AACuAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAUxJREFUeNpjYIAAJiD+BcT/8eBfUHW0BiPGLWpAfIFhcIBh65YgIF5KBXMOArH1qFuwg0YgLqGCOZZAvJdCDw5Ht4DBGiD2o2I2Q/ag5ahbIOAuEEvSoEyDeXA/CR4clm5hAeIvNK5AiqA184h1iyU0dhlolHr2k5B6hq1bIoF4PhFNmVoSmjMwBx4msRwk5BbktirILW6DxC1HgVgFn2GTgDiZgIWLgTiNiGyG7CFbMiKcGLfAgAYQPxwEbgF1TLKA+Bw+ReuA2ItIiwkFMrkeIsctIM+9GyRuAYEf+CRBDuWgUiBTCoh1izAQTwHixEHgFhCwhzYRqQJoHcjEugGEYwdJ11sSWiYrDadABgE+IG6F1hMDPbaxhdrt+sESyESVg3RIwdugEc4wXAMZVKmdGUD7t0FbOFQvB5HxQJbHoBS8A4jlB0HdgBEmACtvhzqsU5oXAAAAvHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtc3ViPjxtaT5UPC9taT48bW4+MTwvbW4+PC9tc3ViPjxtbz4mZ3Q7PC9tbz48bXN1Yj48bWk+VDwvbWk+PG1uPjM8L21uPjwvbXN1Yj48bW8+Jmd0OzwvbW8+PG1zdWI+PG1pPlQ8L21pPjxtbj4yPC9tbj48L21zdWI+PC9tYXRoPnv6aMIAAAAASUVORK5CYII=)
According to Wien’s law
![lambda subscript m end subscript proportional to fraction numerator 1 over denominator T end fraction](data:image/png;base64,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)
And from the figure
![open parentheses lambda subscript m end subscript close parentheses subscript 1 end subscript less than open parentheses lambda subscript m end subscript close parentheses subscript 3 end subscript less than open parentheses lambda subscript m end subscript close parentheses subscript 2 end subscript](data:image/png;base64,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)
Therefore, ![T subscript 1 end subscript greater than T subscript 3 end subscript greater than T subscript 2 end subscript](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFkAAAARCAYAAAC2AACuAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAUxJREFUeNpjYIAAJiD+BcT/8eBfUHW0BiPGLWpAfIFhcIBh65YgIF5KBXMOArH1qFuwg0YgLqGCOZZAvJdCDw5Ht4DBGiD2o2I2Q/ag5ahbIOAuEEvSoEyDeXA/CR4clm5hAeIvNK5AiqA184h1iyU0dhlolHr2k5B6hq1bIoF4PhFNmVoSmjMwBx4msRwk5BbktirILW6DxC1HgVgFn2GTgDiZgIWLgTiNiGyG7CFbMiKcGLfAgAYQPxwEbgF1TLKA+Bw+ReuA2ItIiwkFMrkeIsctIM+9GyRuAYEf+CRBDuWgUiBTCoh1izAQTwHixEHgFhCwhzYRqQJoHcjEugGEYwdJ11sSWiYrDadABgE+IG6F1hMDPbaxhdrt+sESyESVg3RIwdugEc4wXAMZVKmdGUD7t0FbOFQvB5HxQJbHoBS8A4jlB0HdgBEmACtvhzqsU5oXAAAAvHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtc3ViPjxtaT5UPC9taT48bW4+MTwvbW4+PC9tc3ViPjxtbz4mZ3Q7PC9tbz48bXN1Yj48bWk+VDwvbWk+PG1uPjM8L21uPjwvbXN1Yj48bW8+Jmd0OzwvbW8+PG1zdWI+PG1pPlQ8L21pPjxtbj4yPC9tbj48L21zdWI+PC9tYXRoPnv6aMIAAAAASUVORK5CYII=)
Related Questions to study
maths-
Consider the system of linear equations:
,
The system has
Consider the system of linear equations:
,
The system has
maths-General
Maths-
If the system of equations
has no solution, then ![Error converting from MathML to accessible text.](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABsAAAANCAYAAABYWxXTAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIBJREFUeNpjYEAAJiC+BcS2DHQCLEC8FIiF6WWhBxDX0ssyUHCeY6AjOEpE3P0nAhMEGUBcAsRzae0jFSDeAGUfBGIeWsbVbiAWh/KrgTiNVsHYDMSRSHxjID5MC19ZAvEaLOL3qZ3nQPFyEoehXQSCkmSwEIiDcMjpAfFxhqEIAIFPIpNBQAabAAAAWXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT4mI3gzQkI7PC9taT48bW8+PTwvbW8+PC9tYXRoPnDoxj4AAAAASUVORK5CYII=)
If the system of equations
has no solution, then ![Error converting from MathML to accessible text.](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABsAAAANCAYAAABYWxXTAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIBJREFUeNpjYEAAJiC+BcS2DHQCLEC8FIiF6WWhBxDX0ssyUHCeY6AjOEpE3P0nAhMEGUBcAsRzae0jFSDeAGUfBGIeWsbVbiAWh/KrgTiNVsHYDMSRSHxjID5MC19ZAvEaLOL3qZ3nQPFyEoehXQSCkmSwEIiDcMjpAfFxhqEIAIFPIpNBQAabAAAAWXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT4mI3gzQkI7PC9taT48bW8+PTwvbW8+PC9tYXRoPnDoxj4AAAAASUVORK5CYII=)
Maths-General
physics-
Two bars of thermal conductivities
and
and lengths
and
respectively have equal cross-sectional area, they are joined lengths wise as shown in the figure. If the temperature at the ends of this composite bar is
and
respectively (see figure), then the temperature
of the interface is
![](data:image/png;base64,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)
Two bars of thermal conductivities
and
and lengths
and
respectively have equal cross-sectional area, they are joined lengths wise as shown in the figure. If the temperature at the ends of this composite bar is
and
respectively (see figure), then the temperature
of the interface is
![](data:image/png;base64,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)
physics-General
Maths-
If
then A2 ![equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAJCAYAAADU6McMAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAIzv8arAAAABZJREFUeNpjYMAE/4nAQwgMM+8MYQAAvYER7yMcYioAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjwvbWF0aD4wTGvlAAAAAElFTkSuQmCC)
If
then A2 ![equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAJCAYAAADU6McMAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAIzv8arAAAABZJREFUeNpjYMAE/4nAQwgMM+8MYQAAvYER7yMcYioAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPj08L21vPjwvbWF0aD4wTGvlAAAAAElFTkSuQmCC)
Maths-General
maths-
The perimeter of a
is 6 times the A.M of the sines of its angles if the side
is , then the angle A is
The perimeter of a
is 6 times the A.M of the sines of its angles if the side
is , then the angle A is
maths-General
Maths-
If the angles of triangle are in the ratio 1:1:4 then ratio of the perimeter of triangle to its largest side
If the angles of triangle are in the ratio 1:1:4 then ratio of the perimeter of triangle to its largest side
Maths-General
Maths-
The angles of a triangle are in the ratio 3:5:10.Then ratio of smallest to greatest side is
The angles of a triangle are in the ratio 3:5:10.Then ratio of smallest to greatest side is
Maths-General
Maths-
Maths-General
Maths-
The sides of a triangle are
Then the greatest angle of the triangle is [AIEEE 2014]
The sides of a triangle are
Then the greatest angle of the triangle is [AIEEE 2014]
Maths-General
Maths-
Maths-General
Maths-
If the sides of a triangle are in the ratio
then greatest angle is
If the sides of a triangle are in the ratio
then greatest angle is
Maths-General
Maths-
where are real and non-zero=
where are real and non-zero=
Maths-General
Maths-
Maths-General
Maths-
In ![straight triangle A B C text , if end text c squared equals a squared plus b squared comma 2 s equals a plus b plus c text then end text 4 s left parenthesis s minus a right parenthesis left parenthesis s minus b right parenthesis left parenthesis s minus c right parenthesis equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeMAAAATCAYAAACjkmWVAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAABzxJREFUeNrtXWFkXUkUPmJF1SpVVVEVIir6I8qKqlqrRK2IqiVWxFoRalWsWkusqIoqUWuttX+iovqjQlRVVS21oiJWWRURq0J/rFVVpSoi4nm8neOdt+9mMnPvzNyZe8/dzMch77777v3umW/mzJyZuQGI8IkGWU3YirDe6JLom4iIiIiIctAh7IqwFzH4sfRNRERERMQ+wk4Mfqx9ExFhA6xHswx5zRK3qvGuKvcszhHM8JmwZzH4VcI3ERFZ6Bf2B2N+K8Sxaryryl3HORgGqRE/n+MaVw2CRF3Y38JeCXskrEtxXo+wW8JWhW3T+TeEHbbk01Ac+5zuXdd8b4suKqyefRL8tmkE7ts354TdF7YJzXQ7lv3YPgsCNr7lggZDTsM5eaFmTzP2+SfClhnyNtEvV+4unIMAHbhGAXnNsUH4khrRjzTf91IDmwQG2DvSse+FPRb2aYLHCQr0dzw0FBjYT3ny20ni2sVENKE7Br2kjxC+wQ7EqLCP6fMpepbRfRKIbXxbBt5XJBijfv7Kwes06Y47lilIcOFto19u3F04B8N3wmbo7xkKiDY4TAXxVNglzTl4/J507Avp2JSw2xXpyWOQeSLsEBOxuHYMbPyBZbhQoG+6mQeoMnxb1ii1UZFgPCdsIgcvzMhNVkBb38Lu+dWyedvolxt3F85BcIR6kgfp80H6fMSyAuAI5mthv2rOuU7BNom70Ewbt4LJq5SRtY8GpCGZSS8bhfKaRv0PoJ0qx2DTV1DWAjtIb6Gdvu32GPxsGi0sw2ni8waa0w5Lig6AT9/o5r+nKcvRmm6YKsn3RfvWZzBO07dpvWl9HoLmnN8OZTlOKK6DbcQ/dA5muQ5orjVCbUHatVTAqY7fDXyRpp3foJmV4665s4ln5cDbRr/cuJvUBZlzsJ7kmKLSzBn+/iyNyBDHqBKpsEi9pw5KS8zD7jnmHyF7ztlHoGlYFA6uSr5JQa6TMgbDmgaqkcEjy3RA3/5CwuhI+NFX8LNpwBepfKcSfH5S9Ihtni9LWyuaCnqbysTk+UL6vmjf+rpflr5tRsYTkgbHYe+6hTPCXlJgxWe7TM8nX2uEGsXulGup0ElZlO4Mvlna2dR8Z6O5PDDVXCdx5cLbRr/cuJvUBZmzrzbmP6Tl6k1WkOEo9k+p5/pCExg2EsS2EiPiFnA07nt/bJ5gPEuVokyMksjlbMKQx+Bncy6WoTzffihFpHmAo6bnNNpRaXOQie85+dbmfrb6TgvG9xSju5p07AHsnf9/o7jWeYNr6Z5n0oBvlnbqjr8rQ3M1Jrxd9MuJu2ldqIUkkRZwTSbVr8Pe+WXsXVxRVKitRA9jkFJaJxPfh9iO4xqMkc87sF+97RtLNDpM4hnYpUp99eLQJ9uaoOk7GKPfHwq7oPl+hDp9F5n5vmjf5rmfrb7TgvEBg/O3KHMmj0JN75GGfkVb1XDUTt2D5lzLxVZzNSa8XfTLibtpXQgWjE1S0XOgX83aB+qXS+DWmkeKFJWcbx+jdFRWCqCMYDwAfpeyuwpF3iqQ7NSE9JEKZ6ixkOF7LqWHAnFWlqSLymgJ2iuwufm+aN+a3s9F342cx0187xqMnyv00nDUji5laqM5V9hozjTVWwRvW/1y4m5aF4KlqU0XaeH365qe73LKjeUtThjQ56XffwW7V05vQXsRWdnBeIjSamXjnfT5HPh/u5ZpA45lqNpahivxr3ni0keaMNUB6nKNtMTR90X71vR+LvrOG4zfG5SrazB2aQh12nkK6qkRbpqTA12ZvG31y4m7aV0ItoDrBjnKBJiGnpGO4eKLn1N+swC75zkwHz8unTMvjbrnwX5LVahgjPvJXjIIxq+ljhAK+35JwVhVhq1FMz72WWMKcxHsV9PPQ5iXg/jwfdG+Nb2fi75roH7/gGkAxcZ6IlAwdv2NSjsm22w4aG4S2pnFsnnb6pcTd9O6IHP2AkwDroL5iz066PyeRNpgLSNlMCEFa+x5tBZsHYXmXMCqlJropt7zD9DO36Mwh6kgBqVgj5XtkkOFNK3YyO8mBQdciHA1o/cWqtM0R2WA/sGFMk9KCsZYhhuJcjhOx8Yd7qkqv8dgvyJ8AOy34RXp+6J9axO0bPW9CuopK9MAimlkXG17IVHf75YYjHXayVorw0Vzti/OCMnbVr+cuJvWhSAv/XgIZjlu2VpD+UXQb3+ARGFsSCmq1nV2qDE+rvhdL1XQTTr3A/UMhwwac9/BGFeI4+KJOnU+JqAcTJPPr1Hn5C3Yba/xBbzvRSrXOgnYlYeq/EzTjB/oGHJYgrB7vYvyvU/fQiB9nyeeeeZ5B6jRxXuuw96FOaGDsal2cHFpP2PN6V7PWBZvG/1y425SFwp9HWYVsQB220z+Lzgayy/6PiIoOP3TApXm4j+K4ME5gtIa6+D3bV0RsfwiIlr4Bnj+K0Kct7xcQd5V5Z7Fed8DU9zHohti+UVERERUDf8CGcg9Jb0nnkEAAAJVdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPiYjeDI1QjM7PC9taT48bWk+QTwvbWk+PG1pPkI8L21pPjxtaT5DPC9taT48bXRleHQ+LCBpZiYjeEEwOzwvbXRleHQ+PG1zdXA+PG1pPmM8L21pPjxtbj4yPC9tbj48L21zdXA+PG1vPj08L21vPjxtc3VwPjxtaT5hPC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4rPC9tbz48bXN1cD48bWk+YjwvbWk+PG1uPjI8L21uPjwvbXN1cD48bW8+LDwvbW8+PG1uPjI8L21uPjxtaT5zPC9taT48bW8+PTwvbW8+PG1pPmE8L21pPjxtbz4rPC9tbz48bWk+YjwvbWk+PG1vPis8L21vPjxtaT5jPC9taT48bXRleHQ+JiN4QTA7dGhlbiYjeEEwOzwvbXRleHQ+PG1uPjQ8L21uPjxtaT5zPC9taT48bW8+KDwvbW8+PG1pPnM8L21pPjxtbz4mI3gyMjEyOzwvbW8+PG1pPmE8L21pPjxtbz4pPC9tbz48bW8+KDwvbW8+PG1pPnM8L21pPjxtbz4mI3gyMjEyOzwvbW8+PG1pPmI8L21pPjxtbz4pPC9tbz48bW8+KDwvbW8+PG1pPnM8L21pPjxtbz4mI3gyMjEyOzwvbW8+PG1pPmM8L21pPjxtbz4pPC9tbz48bW8+PTwvbW8+PC9tYXRoPp5DUFAAAAAASUVORK5CYII=)
In ![straight triangle A B C text , if end text c squared equals a squared plus b squared comma 2 s equals a plus b plus c text then end text 4 s left parenthesis s minus a right parenthesis left parenthesis s minus b right parenthesis left parenthesis s minus c right parenthesis equals](data:image/png;base64,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)
Maths-General
Maths-
Maths-General