Physics-
General
Easy
Question
Figure shows a stream of fluid emerging from a tube in the base of an open fixed tank. The expression of ‘y’ (Maximum height traveled by jet of water) is
![](data:image/png;base64,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)
The correct answer is: ![h sin to the power of 2 end exponent invisible function application theta](data:image/png;base64,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)
Related Questions to study
physics-
For the arrangement shown in figure the time interval after which the water jet ceases to cross the wall (area of cross section of tank is A and orifice is ‘a’)
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)
For the arrangement shown in figure the time interval after which the water jet ceases to cross the wall (area of cross section of tank is A and orifice is ‘a’)
![](data:image/png;base64,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)
physics-General
physics
The distance travelled by a particle is given by S=3+2t +5t2The initial velocity of the particle is…..
The distance travelled by a particle is given by S=3+2t +5t2The initial velocity of the particle is…..
physicsGeneral
maths-
If ![f colon R not stretchy rightwards arrow R text defined by end text f left parenthesis x right parenthesis equals x squared minus 2 x minus 3 text then end text f text is end text](data:image/png;base64,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)
If ![f colon R not stretchy rightwards arrow R text defined by end text f left parenthesis x right parenthesis equals x squared minus 2 x minus 3 text then end text f text is end text](data:image/png;base64,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)
maths-General
physics
A freely falling particle covers a building of 45 m height in one second. Find the height of the point from where the particle was released.[g=10 ms-2]
A freely falling particle covers a building of 45 m height in one second. Find the height of the point from where the particle was released.[g=10 ms-2]
physicsGeneral
physics
The displacement of a particle in x direction is given by x.=9-5t+4t2 Find the Velocity at time t=0
The displacement of a particle in x direction is given by x.=9-5t+4t2 Find the Velocity at time t=0
physicsGeneral
Maths-
If
defined by ![f left parenthesis x right parenthesis equals x squared plus x plus 1 text , then end text f text is end text](data:image/png;base64,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)
If
defined by ![f left parenthesis x right parenthesis equals x squared plus x plus 1 text , then end text f text is end text](data:image/png;base64,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)
Maths-General
Maths-
If ![f left parenthesis x right parenthesis equals vertical line x minus 1 vertical line plus vertical line x minus 2 vertical line plus vertical line x minus 3 vertical line comma f colon left square bracket 2 comma 3 right square bracket not stretchy rightwards arrow R text is end text](data:image/png;base64,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)
If ![f left parenthesis x right parenthesis equals vertical line x minus 1 vertical line plus vertical line x minus 2 vertical line plus vertical line x minus 3 vertical line comma f colon left square bracket 2 comma 3 right square bracket not stretchy rightwards arrow R text is end text](data:image/png;base64,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)
Maths-General
physics-
Two thin metallic strips, carrying current in the direction shown, cross each other perpendicularly without touching but being close to each other, as shown in the figure. The regions which contain some points of zero magnetic induction are
![](data:image/png;base64,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)
Two thin metallic strips, carrying current in the direction shown, cross each other perpendicularly without touching but being close to each other, as shown in the figure. The regions which contain some points of zero magnetic induction are
![](data:image/png;base64,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)
physics-General
maths-
defined by
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defined by
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maths-General
physics
What does the speedometer measure kept in motorbike ?
What does the speedometer measure kept in motorbike ?
physicsGeneral
physics-
A cell is connected between the points A and C of a circular conductor ABCD with O as centre and angle
If
and
are the magnitudes of the magnetic fields at O due to the currents in ABC and ADC respectively, then ratio
is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAI8AAADiCAYAAAB3CZQXAAAX9ElEQVR4nO2dbWhb1/3Hv/qTbVrnVuoesNoXs7LgRIG8uHYC0UqKr1aGrxkkkjuWeLRYwgvx6GhkyLAM66ywBTlNmb3iYRcW5CxldvYiisWGbEgrmQzkbiqSIZ2kjM4yWy2FjUquDdIe2Pm/SKVFfpSuzn2QfD5vbF+de+7P0le/8/Q7v6MhhBAwGCL4P6UNYNQvTDwM0TDxMETDxMMQDRMPQzRMPAzRMPEwRMPEwxANEw9DNEw8DNEw8TBEw8TDEA0TD0M0TDwM0TDxMETDxMMQDRMPQzRMPAzRMPEwRHNAaQMage7u7rK/T5w4gVdffRVNTU0KWSQPGhYAXxsbGxuIRCKwWCyIRCJYX1/Ha6+9hq985Su4ffu20uZJChMPBdLpNL7zne/g3r17AAC/348zZ86g0d9a1uehwDvvvIOuri4AjzzRtWvXcOXKFYWtkh7meSjQ3d2N+/fv49ixY7h//z7eeOMNnD59WmmzJId5nhrZ2NiAz+fD9PQ0Xn31VTQ3N5ear0aHeZ4a8fv9uHfvHq5duwYACIVCsFgsSCaTOHz4sMLWSQvzPDVy7949fOtb31LaDEVgnqcGNjY20N7ejgcPHgD436jr4cOHpWuNDPM8IvH7/Whvb8ef//xndHd3o7u7G88++ywA4Le//a3C1skD8zwiSafTWF1dLbv25JNPNnw/53GYeBiiYc0WQzRMPAzRMPEwRMPEwxANEw9DNEw8DNGwSMI9yGQySCQSe5bjOA56vV4Gi9QDEw+ARCKBVCqFxcVFrKyslH4vFAowGAwwmUx71hGLxZDL5aDX68FxHEwmE5qbm2E2m2EymWA0GmX4T+RlX04SplIphEIhzM/PIxQKQa/Xw2g04uTJkzAajTAajTCbzdBqtVXXncvlEIvFkEgkkMlk8N5775U8F8/z6OzsBM/zMBgMtP8t2dk34kkkEnjrrbcwNzeHQqEg+we5WbAGgwFnzpzBuXPnKvJsaqShxZNKpTAzM4MbN24AAC5cuABBEFTxYcViMdy5cwe3bt2CVqvFhQsXYLVa68sjkQYkGAwSQRCI0WgkLpeLxONxpU3alWg0Svr7+4nBYCCCIJBgMKi0SRXRUOLx+XyE4zjC8zwJBAJKmyOKQCBAeJ4nPM+rXkQNIZ6iaKxWK4lGo0qbQ4VgMKh6EdW1eOLxOOF5vqFEs5miiKxWK0mn00qbU0ZdiiefzxOXy0U4jlPtt5I2Pp+PmEwm4vF4lDalRN0tT8zNzaGtrQ06nQ7hcBg8zyttkixYrVaEw2Gsra2hra0Ni4uLSptUP6OtfD5PnE4nEQSBLC8vK22OokSjUWI2mxX3QnXheVKpFLq6utDS0oJAINCQU/3VwHFcyQt1dXUhl8spY4ii0q2A4kgqHA4rbYoqCQQCxGQyKdL3U/XCqNvtxtLSEoLB4L5bsa4UQRDAcRx6enqQSqVgt9tle7Zqm62hoSEAgM/nY8LZA4PBgGAwiIWFBbjdbtmeq0rxOBwO6HQ6Wd+IRsDr9QIABgYGZHmeqsRTKBRgs9nQ0dEBl8ultDl1idvtRktLCxwOh+TPUs2qeqFQQE9PD3p7e2G1WpU2p+6ZmprCwsJCyRtJgWrE09PTU4pvYdBBagGpotkaGBjAyZMnmXAoY7fb0dLSIlnfUXHxuN1u6HQ6OJ1OpU1pSNxuNx4+fIjJyUnqdSsqnqmpKaysrLBRlcRMTExgYWEBMzMzdCuWfVryU8LhMOF5nuTzeaVM2Ffk83nCcRzVqEpFxJPNZgnHcft+gVNuiguqtL6wijRbDocDw8PD+36BU244jsPZs2dLs/e1Irt4xsbGYDQa2VyOQjidTqRSKdy5c6f2yqj4rwqh7TYZ4shms8RkMtUc1iqr5xkYGIDH4xG1E5NBD71ej8HBwZqbL9nEMzMzA4PBsG/CRtWO3W5HIpGoKZxVluWJQqGAo0ePIhwO19eOyAYnFovB4XAgGo2Kul8WzzM0NISLFy8y4agMjuPA8zzGxsZE3S+558lkMmhra0M6nZbyMQyRZDIZfP3rX0c8Hq+6Lyq557l69SoGBwelfgxDJAaDAVarVdTal6SepxZVM+RD7Ockqee5evUqLl68yISjcsR6H8k8D/M69YWYz0syzzM5OYne3l4mnDqhOAdXVdhGjTPdO2I0GtmqeZ1RzMhRKZJ4nlAoVEoMyagfeJ5HKpVCKpWqqLwk4rlx4wZ6e3ulqJohMb29vZiamqqoLPUOc6FQwMGDBxGPx9lOzzokkUjAZrMhHo/vWZa657lz5w54nmfCqVNMJhP0en1FC6bUxTM/P4/Ozk7a1TJkpLOzE3Nzc3uWoy6eUCjEwi7qHJ7nsbCwsGc5quIp9tLZKKu+MZvNiMViKBQKu5ajKh7mdRoDrVYLjuP27PdQFc/CwgI6OjpoVslQiI6ODoRCoV3LMM/D2JZK+j3U5nkKhQKefvpp5PN5GtUxFKaSID5qnieRSKjiNBkGHQwGAwqFwq6ZVpl4GDtiNBp3XeeiJp5UKsWG6A2GyWTa9XxVauJJJpM4cuQIreoYKuDIkSPyiId5nsbDaDRiZWVlx9epiad4si+jcdDr9fJ0mJl4Gg/ZxMPYf7A+D2NHZBuqM/YfVMRTKBTYFpt9CBXxaLXaPWM/GI0HtWZrvwnou9/9rnIn7MnEXi0KNfEYDAZkMhla1amasbEx5PN59PT0KG2KpGQymV1zKrEOc5XMzc1hfn4ePp8PnZ2dsp1tpUaY56mCRCKBy5cvY3p6GgBK52WIzayldmTzPHvNRtY7mUwGDocD09PTZTPpo6OjWFhYoJPXWGXstWpA7YDavSaU6pniQXKjo6PbToROT0/DYrHAaDSC4zgFLJSGlZUVtLS07Pg6Nc9z5MgRJJNJWtWpCofDgQsXLsBsNm/7ularhc/nw/e///2G+gLtFeBHTTyN6nlGRkZgNBr3PEjOYDBgYmICDoejYZrvPaNDaeV2icfjxGQy0apOFfh8PmK1Wqu6JxAIEKvV2hBHJGi12l3/D6rJnShqUXFqOSdjYmKC9Pf3S2CVfCwvLxOj0bhrGarzPE899RT+8Ic/0KxSETKZDM6fP48XX3xR1P2CIODjjz/GyMgIZcvkIxaL7dn5pyqeTz75BD/60Y9oVik7xZGVx+PBBx98gKNHj2JoaKiiOay5uTnYbDZYLBbYbDa89957dTuEr2T3L9XkThqNBgcOHMBf//rXuj0qYPMR3ZlMBlNTU/j5z38OvV4Pg8EAk8mE5uZmAMDS0hJyuRxisRjMZjMuXLhQOkusUCigq6sLHo9nx5GaWmlra4PX693V+1AXDwCcPn0as7OztKqVjZGREaytrcHj8Wz7eiKRQCaTKf0EHp3foNfrSz83k8vlYLFY4PP56iZYLpfL4eDBg8hms7sXpNnJAkAAkKamJhKNRmlWLTliRlaVEo/HidlsJtlsVpL6aVPpeyGJeACQ9vZ2mlVLihwnEAaDQSIIQl0M4Z1OJxkdHd2zHFXxPPHEEyXx6HQ64vP5aFYvCel0mpjNZllyRnu9XmK32yV/Tq1UmkObqni+/OUvEwBEo9EQrVZLvva1r9Gsnjr5fJ6YzWZZm9jh4WEyPDws2/OqpZpE3lSH6hqNBseOHQMhBB0dHTh//ryqowt7enowODgo62Km2+1GMpmsLk2/jNy6dQtnz56trDBN1f7kJz8h2WyWNDc3kyeffJJm1dRxuVzE4/Eo8ux8Pk8EQSDBYFCR5+9EPp8nBoOh4o69JOsJPT095DOf+QwJh8NSVF8z09PT5Ny5c4rakM1mCcdxqjqfo9r3RRLx3L17lwAgDodDiuprIhwOE57nVTHqWV5eJhzHqWYILwgCCQQCFZeXbCXz2WefJc8880zNB7/TZHl5mZjNZlXZpBYxR6NRwnFcVfdIugw+OjpKnE6nlI+oGCVGVpWihmbUarVWPbUiqXjy+TwxGo2q+KaLeXO2I5lMkmQyWXZtdXWVRCKRLWUjkQgZHx/f9rXNeDwe4nK5arZPDGK8DiESi4cQdXgfGiOrZDJJWltbCQBy5cqV0vXZ2VkCgJw6dYrYbLbS9WAwSE6dOkXGx8cJADI7O7vnM+x2O/F6vTXZKQaxXyzJxVPt8I82NJqEonBu3rxZdn11dZW0traS1dVVQgghfX19ZHx8nBBCiM1mK3mcYDBYJqydyOfzxGq1VtVprRWxXocQGcRDiHLeh0ZndH19nQAgwWCQRCIRsr6+Xnrt5s2bpK+vr/R3JBIhra2thJBH4inO40QikYrEQ8ijIbzZbCbxeFy0zdVQS3MuW9wox3GydlZpjaxu3rxJWltbic1mKzVb23kaQv4ntOJ9AMj4+Dg5depUVROCco0Ka40kkE084XCYmM1mWZ6VzWYJz/NUxGqz2UoCWV9fJ62treTSpUtbXivy+KR9NR3mzUg9hM/n88RkMtU0SSnbXnWz2QyTyVTx+ZW1QHvNqhgF2NTUhB//+Mf48MMPK7rv+PHjeOWVV3D8+HFRz7x48aJkyRRGRkZw9uzZmgLUZE104PF4cPXqVUn3NQ0MDKCzsxOCIFCr86OPPir9fvTo0dLvJ06cwNraWunv999/n9ozAcBqtaKjo4N6MoVUKoVbt27B5XLVVI+s4jEYDPB4PHA4HJLUPzk5iUKhUEpAQINDhw7h3r17pb/j8TgOHToEAHjuuecQCARKr3300Ufo6+uj9mzgUTKFQqGAyclJKvUVCgU4HA54vd7as7lRbEYrptJItWqQKlJvdXWVACA3b94kwWCwbGhOCCGnTp0qvQZgywQiLapdd9oJmu+9IuLJ5/OE53lqq+5SLzAmk0nS19dH+vr6tohjfX2dXLp0ifT19YnqGFcKjUEA7ThtxbZ40vrA5Z4XUZLl5WXC87yoEZIUXzBF9wfT2NdNy53XC2KC9aVaFFZ8c3ktrlSKvlM9EAgEiCAIFZWVcslDcfEQIm5XQSMkE6iFSpd8zp07R6anpyWxQRUJLe12O1paWuB2uysqHwqFMDs7i9HRUYktUy+V5EMcGBjAyZMnt+QWSqfT+OEPfwiNRgONRoNf/OIXeP/99/H2229XZ4QkkhSJ0+ncc1uK2kI3lWanhc2d3stiCMn4+Hhpkbe4DlftaFFR8TweF1NkeHh4xyZsP42sKmVzZzifzxO73b5tXzASiewYW1SMBqgGxcRTDJbaDq/Xu2UUpkSsS71Q3PWaSCSI1WrdMaDMZrPtGBqy3Rd5LxQRz/r6Ounr69s1xqU4Cis2T/39/WRiYkIuE+uOu3fvki984Qvk17/+9bavJ5PJUlwSLail0q2GN998Ey+99BLefPPNHctYrVZotVpYLBbwPA+tVov+/n4ZrawfQqEQLl26hK9+9av40pe+tG2ZYsa2EydOUHuu7KMtv9+Pb3/72wCAF154YdeygiBAEATcuHGDnZy8A263G5cvX0YgEEBzczM++9nPbluuuPrf1NRE7dmyiiedTuOTTz7B4cOH8cEHH1R0TzKZxE9/+lMsLS2hp6enYdLU1komk4HFYgEABIPBPTOxffOb3wSwfdiI3+/HxsZG9UZQawArwGazleXw2RxQvh2P7yiYnp4mHMft+06z1+slHMdt6b/wPL9rn6b4/hfLrK+vi450JETGDvPs7GzZinSlq9Cbt80sLy8TQRCIIAiq2uctB8V1Lbvdvm18817iWV9fJ1euXCl9eauNrd6M5OIpqnuzl6nU8J3y2QQCAWIymcjw8LDiW3WlJpvNEqfTSTiO2zWMRe5NBpL3edrb2/GDH/wAb731VumaRqPB73//e1gsFvj9flH1CoKAaDQK4FFo6NjYmKpzAYkhl8vB7Xajra0NLS0tiEaju2ZVlftse8nF8+DBAxBCykI5ySOPB0IITp8+LbpurVYLt9uNcDiMlZWVkojqvVP9uGgAIBqNUg2tpYUqFkZ3Q6/XlwWZb4fBYMDo6GhJRG1tbRgaGqq7g1QSiQSGhobKRON2u2X1JtVQF+Kp1JMURRSNRqHT6WCxWGCxWDA1NaVab5TL5TA5OYm2tjbYbDbodDrVi6aI6sUjBr1eD5fLheXlZQwPD2NhYQFHjx6Fw+HAzMyM4kIqZpXv6enBwYMHsbS0BK/Xi3g8DpfLpXrRlJCtay4SWuln8/k88Xq95Ny5c0Sv1xOO44jT6SSBQEDUaK0412IymfaMZsxms8Tn85H+/n5iMpmIwWAgdrudepCW3B8n1eMDpGBqagoLCwvwer1U643FYgiFQpifn0coFILRaITBYIDZbEZzczM4joPJZNp25nZubg5dXV1l1yYmJiAIAlKpFBYXF7G2tobFxUWkUinkcjnwPI/Ozk7wPL/7AWg1oNFoIOfHqXrxhEIhXL58GcFgUNLnFM+TWFxcxMOHDxGLxcrOmCjCcRz+8Y9/4G9/+9uWOoxGI4xGI8xmM3Q6Hcxmc+maHMgtHtU3W9UklZaDaDRKzp8/X7bMAkAV8dRyf5wN2WGWEo7j8Prrr5c1PQaDAYODgwpapQyKxPPUO3q9HtFoFHNzcygUChAEQfERktyzy0AdiKeaeR450Wq1pUPZ1IAS4lF9s6VW8TDqQDwM9aL6ZkvNdHd3l/196NAhPP/88zUt9tYTqhePVqtVZajFxsYGuru78fLLLyMSiQAAFhcXcebMGVy6dAnXrl1T2EIZkHViQCRqNTMSiZSl0i1eg4jdl7WixHwY6/PUwOLiInieL7t2/PhxtLa2YnFxUSGr5IOJpwZmZma23T507NgxBayRHyYekaTTaTx8+BDPPPPMltd8Pp8CFslPXYjHYDBsWaBUmj/+8Y+w2+1brhf3RRX3STUydSEeNY64/H4/nnvuuS3XnU4nbDYbDh8+LKs9bIa5TtjY2MD169fLOssPHjwozfv86le/kt0mJp46wO/3o729HcCjScLu7m5oNBocOXIEL7zwAgKBANX94GpG9ZOEgLqaLZPJhOnp6bJrIyMjsjdTaqAuxFPsMEsVvlkN+1EkO1HWbBUTHX7ve9+ruIJQKASNRiMuy0KFLC8v41//+pdk9TPEUSaen/3sZ3jjjTfw8ccfV1zB7373OwDAu+++S9eyT0mlUlhZWcGf/vQnSepvFFKpFFpaWmR9Zpl4rl27hvHx8YpvLnqbvr4+0XvO92Jubg4A/eOIGLVT02jr3Xffxfnz53H69Glcv35dkqbrN7/5DQBgfn6eet2M2qhJPH6/H4cPH8Y3vvENANI0XcUFxmw2yyIKVYZo8aTT6dIkWVNTkyRNVywWK+XY+/znP49QKES1fkZtiBbP7du38fLLL5dS0F+/fp160xUKhUrzO/l8Hu+88w61uhuNtbW1+plhTqVSZXl2yKc7FWk2XX6/H//85z8BAP/5z38kG9E1AqpYnlhbW8Pf//73XW96++238fzzz2+5Xgy/TKfTVIzbHFD1l7/8RTUzzQyUx3duzla6HY+XeTzUcnx8vOzeWsMwo9Eo0el0ZXXq9XqqGcwbicezxspFmee5ffv2lmZoM4+Xefy88FdeeaXsXjFniT/O4/2dIhsbG7h7925N9TLoodpV9enpafz3v//FE088AQD43Oc+hwMHDpRmtBnKo1rxxGIx2O12fPjhhwAenZ3Q39+PWCzG+j3bkEqlZEvlUkS1q+orKytliZWeeuopjI6OYnBwsPbD5BlUUK3n2ekshb3OWGDIh2rFw1A/TDwM0TDxNAiqmGFm1CdMPIy6gomHIRomHoZomHgYomHiaRCUWJ5g4mGIhomHIRomHoZomHgYomHiaQCUmF0GmHgaAiaeBuDBgwdKmyArTDwUcblcSpsgK0w8EkNrD5saYeKRmNdee01pEySDiUdiqkmUJRYlliYAJh7JOXHihNImSIZqt94UGRsbA8/zcDgcMBqNFadO0+v14Diu4udsPoCEFjqdDlNTU0ilUtTqXFpaKstVlMvl5D0S+1NULx6r1VoSQSqVqvhDWFlZwezsbMXPsVgsFZflOG7LvIpWq8WBA1vfzn//+9/Ujz7o7e3d8vwvfvGLVJ9RCaoXj5yH2ldKLBbbkqVMq9Xi9ddf31L2/v37+OUvfymXabKievGokWqaQzk6zErBOswSMzIyorQJksHEIzGNnDGeiYchGiYeijTynM52aIgSEwSMhoB5HoZomHgYomHiYYiGiYchGiYehmj+Hy2ptWWBKutIAAAAAElFTkSuQmCC)
A cell is connected between the points A and C of a circular conductor ABCD with O as centre and angle
If
and
are the magnitudes of the magnetic fields at O due to the currents in ABC and ADC respectively, then ratio
is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAI8AAADiCAYAAAB3CZQXAAAX9ElEQVR4nO2dbWhb1/3Hv/qTbVrnVuoesNoXs7LgRIG8uHYC0UqKr1aGrxkkkjuWeLRYwgvx6GhkyLAM66ywBTlNmb3iYRcW5CxldvYiisWGbEgrmQzkbiqSIZ2kjM4yWy2FjUquDdIe2Pm/SKVFfpSuzn2QfD5vbF+de+7P0le/8/Q7v6MhhBAwGCL4P6UNYNQvTDwM0TDxMETDxMMQDRMPQzRMPAzRMPEwRMPEwxANEw9DNEw8DNEw8TBEw8TDEA0TD0M0TDwM0TDxMETDxMMQDRMPQzRMPAzRMPEwRHNAaQMage7u7rK/T5w4gVdffRVNTU0KWSQPGhYAXxsbGxuIRCKwWCyIRCJYX1/Ha6+9hq985Su4ffu20uZJChMPBdLpNL7zne/g3r17AAC/348zZ86g0d9a1uehwDvvvIOuri4AjzzRtWvXcOXKFYWtkh7meSjQ3d2N+/fv49ixY7h//z7eeOMNnD59WmmzJId5nhrZ2NiAz+fD9PQ0Xn31VTQ3N5ear0aHeZ4a8fv9uHfvHq5duwYACIVCsFgsSCaTOHz4sMLWSQvzPDVy7949fOtb31LaDEVgnqcGNjY20N7ejgcPHgD436jr4cOHpWuNDPM8IvH7/Whvb8ef//xndHd3o7u7G88++ywA4Le//a3C1skD8zwiSafTWF1dLbv25JNPNnw/53GYeBiiYc0WQzRMPAzRMPEwRMPEwxANEw9DNEw8DNGwSMI9yGQySCQSe5bjOA56vV4Gi9QDEw+ARCKBVCqFxcVFrKyslH4vFAowGAwwmUx71hGLxZDL5aDX68FxHEwmE5qbm2E2m2EymWA0GmX4T+RlX04SplIphEIhzM/PIxQKQa/Xw2g04uTJkzAajTAajTCbzdBqtVXXncvlEIvFkEgkkMlk8N5775U8F8/z6OzsBM/zMBgMtP8t2dk34kkkEnjrrbcwNzeHQqEg+we5WbAGgwFnzpzBuXPnKvJsaqShxZNKpTAzM4MbN24AAC5cuABBEFTxYcViMdy5cwe3bt2CVqvFhQsXYLVa68sjkQYkGAwSQRCI0WgkLpeLxONxpU3alWg0Svr7+4nBYCCCIJBgMKi0SRXRUOLx+XyE4zjC8zwJBAJKmyOKQCBAeJ4nPM+rXkQNIZ6iaKxWK4lGo0qbQ4VgMKh6EdW1eOLxOOF5vqFEs5miiKxWK0mn00qbU0ZdiiefzxOXy0U4jlPtt5I2Pp+PmEwm4vF4lDalRN0tT8zNzaGtrQ06nQ7hcBg8zyttkixYrVaEw2Gsra2hra0Ni4uLSptUP6OtfD5PnE4nEQSBLC8vK22OokSjUWI2mxX3QnXheVKpFLq6utDS0oJAINCQU/3VwHFcyQt1dXUhl8spY4ii0q2A4kgqHA4rbYoqCQQCxGQyKdL3U/XCqNvtxtLSEoLB4L5bsa4UQRDAcRx6enqQSqVgt9tle7Zqm62hoSEAgM/nY8LZA4PBgGAwiIWFBbjdbtmeq0rxOBwO6HQ6Wd+IRsDr9QIABgYGZHmeqsRTKBRgs9nQ0dEBl8ultDl1idvtRktLCxwOh+TPUs2qeqFQQE9PD3p7e2G1WpU2p+6ZmprCwsJCyRtJgWrE09PTU4pvYdBBagGpotkaGBjAyZMnmXAoY7fb0dLSIlnfUXHxuN1u6HQ6OJ1OpU1pSNxuNx4+fIjJyUnqdSsqnqmpKaysrLBRlcRMTExgYWEBMzMzdCuWfVryU8LhMOF5nuTzeaVM2Ffk83nCcRzVqEpFxJPNZgnHcft+gVNuiguqtL6wijRbDocDw8PD+36BU244jsPZs2dLs/e1Irt4xsbGYDQa2VyOQjidTqRSKdy5c6f2yqj4rwqh7TYZ4shms8RkMtUc1iqr5xkYGIDH4xG1E5NBD71ej8HBwZqbL9nEMzMzA4PBsG/CRtWO3W5HIpGoKZxVluWJQqGAo0ePIhwO19eOyAYnFovB4XAgGo2Kul8WzzM0NISLFy8y4agMjuPA8zzGxsZE3S+558lkMmhra0M6nZbyMQyRZDIZfP3rX0c8Hq+6Lyq557l69SoGBwelfgxDJAaDAVarVdTal6SepxZVM+RD7Ockqee5evUqLl68yISjcsR6H8k8D/M69YWYz0syzzM5OYne3l4mnDqhOAdXVdhGjTPdO2I0GtmqeZ1RzMhRKZJ4nlAoVEoMyagfeJ5HKpVCKpWqqLwk4rlx4wZ6e3ulqJohMb29vZiamqqoLPUOc6FQwMGDBxGPx9lOzzokkUjAZrMhHo/vWZa657lz5w54nmfCqVNMJhP0en1FC6bUxTM/P4/Ozk7a1TJkpLOzE3Nzc3uWoy6eUCjEwi7qHJ7nsbCwsGc5quIp9tLZKKu+MZvNiMViKBQKu5ajKh7mdRoDrVYLjuP27PdQFc/CwgI6OjpoVslQiI6ODoRCoV3LMM/D2JZK+j3U5nkKhQKefvpp5PN5GtUxFKaSID5qnieRSKjiNBkGHQwGAwqFwq6ZVpl4GDtiNBp3XeeiJp5UKsWG6A2GyWTa9XxVauJJJpM4cuQIreoYKuDIkSPyiId5nsbDaDRiZWVlx9epiad4si+jcdDr9fJ0mJl4Gg/ZxMPYf7A+D2NHZBuqM/YfVMRTKBTYFpt9CBXxaLXaPWM/GI0HtWZrvwnou9/9rnIn7MnEXi0KNfEYDAZkMhla1amasbEx5PN59PT0KG2KpGQymV1zKrEOc5XMzc1hfn4ePp8PnZ2dsp1tpUaY56mCRCKBy5cvY3p6GgBK52WIzayldmTzPHvNRtY7mUwGDocD09PTZTPpo6OjWFhYoJPXWGXstWpA7YDavSaU6pniQXKjo6PbToROT0/DYrHAaDSC4zgFLJSGlZUVtLS07Pg6Nc9z5MgRJJNJWtWpCofDgQsXLsBsNm/7ularhc/nw/e///2G+gLtFeBHTTyN6nlGRkZgNBr3PEjOYDBgYmICDoejYZrvPaNDaeV2icfjxGQy0apOFfh8PmK1Wqu6JxAIEKvV2hBHJGi12l3/D6rJnShqUXFqOSdjYmKC9Pf3S2CVfCwvLxOj0bhrGarzPE899RT+8Ic/0KxSETKZDM6fP48XX3xR1P2CIODjjz/GyMgIZcvkIxaL7dn5pyqeTz75BD/60Y9oVik7xZGVx+PBBx98gKNHj2JoaKiiOay5uTnYbDZYLBbYbDa89957dTuEr2T3L9XkThqNBgcOHMBf//rXuj0qYPMR3ZlMBlNTU/j5z38OvV4Pg8EAk8mE5uZmAMDS0hJyuRxisRjMZjMuXLhQOkusUCigq6sLHo9nx5GaWmlra4PX693V+1AXDwCcPn0as7OztKqVjZGREaytrcHj8Wz7eiKRQCaTKf0EHp3foNfrSz83k8vlYLFY4PP56iZYLpfL4eDBg8hms7sXpNnJAkAAkKamJhKNRmlWLTliRlaVEo/HidlsJtlsVpL6aVPpeyGJeACQ9vZ2mlVLihwnEAaDQSIIQl0M4Z1OJxkdHd2zHFXxPPHEEyXx6HQ64vP5aFYvCel0mpjNZllyRnu9XmK32yV/Tq1UmkObqni+/OUvEwBEo9EQrVZLvva1r9Gsnjr5fJ6YzWZZm9jh4WEyPDws2/OqpZpE3lSH6hqNBseOHQMhBB0dHTh//ryqowt7enowODgo62Km2+1GMpmsLk2/jNy6dQtnz56trDBN1f7kJz8h2WyWNDc3kyeffJJm1dRxuVzE4/Eo8ux8Pk8EQSDBYFCR5+9EPp8nBoOh4o69JOsJPT095DOf+QwJh8NSVF8z09PT5Ny5c4rakM1mCcdxqjqfo9r3RRLx3L17lwAgDodDiuprIhwOE57nVTHqWV5eJhzHqWYILwgCCQQCFZeXbCXz2WefJc8880zNB7/TZHl5mZjNZlXZpBYxR6NRwnFcVfdIugw+OjpKnE6nlI+oGCVGVpWihmbUarVWPbUiqXjy+TwxGo2q+KaLeXO2I5lMkmQyWXZtdXWVRCKRLWUjkQgZHx/f9rXNeDwe4nK5arZPDGK8DiESi4cQdXgfGiOrZDJJWltbCQBy5cqV0vXZ2VkCgJw6dYrYbLbS9WAwSE6dOkXGx8cJADI7O7vnM+x2O/F6vTXZKQaxXyzJxVPt8I82NJqEonBu3rxZdn11dZW0traS1dVVQgghfX19ZHx8nBBCiM1mK3mcYDBYJqydyOfzxGq1VtVprRWxXocQGcRDiHLeh0ZndH19nQAgwWCQRCIRsr6+Xnrt5s2bpK+vr/R3JBIhra2thJBH4inO40QikYrEQ8ijIbzZbCbxeFy0zdVQS3MuW9wox3GydlZpjaxu3rxJWltbic1mKzVb23kaQv4ntOJ9AMj4+Dg5depUVROCco0Ka40kkE084XCYmM1mWZ6VzWYJz/NUxGqz2UoCWV9fJ62treTSpUtbXivy+KR9NR3mzUg9hM/n88RkMtU0SSnbXnWz2QyTyVTx+ZW1QHvNqhgF2NTUhB//+Mf48MMPK7rv+PHjeOWVV3D8+HFRz7x48aJkyRRGRkZw9uzZmgLUZE104PF4cPXqVUn3NQ0MDKCzsxOCIFCr86OPPir9fvTo0dLvJ06cwNraWunv999/n9ozAcBqtaKjo4N6MoVUKoVbt27B5XLVVI+s4jEYDPB4PHA4HJLUPzk5iUKhUEpAQINDhw7h3r17pb/j8TgOHToEAHjuuecQCARKr3300Ufo6+uj9mzgUTKFQqGAyclJKvUVCgU4HA54vd7as7lRbEYrptJItWqQKlJvdXWVACA3b94kwWCwbGhOCCGnTp0qvQZgywQiLapdd9oJmu+9IuLJ5/OE53lqq+5SLzAmk0nS19dH+vr6tohjfX2dXLp0ifT19YnqGFcKjUEA7ThtxbZ40vrA5Z4XUZLl5WXC87yoEZIUXzBF9wfT2NdNy53XC2KC9aVaFFZ8c3ktrlSKvlM9EAgEiCAIFZWVcslDcfEQIm5XQSMkE6iFSpd8zp07R6anpyWxQRUJLe12O1paWuB2uysqHwqFMDs7i9HRUYktUy+V5EMcGBjAyZMnt+QWSqfT+OEPfwiNRgONRoNf/OIXeP/99/H2229XZ4QkkhSJ0+ncc1uK2kI3lWanhc2d3stiCMn4+Hhpkbe4DlftaFFR8TweF1NkeHh4xyZsP42sKmVzZzifzxO73b5tXzASiewYW1SMBqgGxcRTDJbaDq/Xu2UUpkSsS71Q3PWaSCSI1WrdMaDMZrPtGBqy3Rd5LxQRz/r6Ounr69s1xqU4Cis2T/39/WRiYkIuE+uOu3fvki984Qvk17/+9bavJ5PJUlwSLail0q2GN998Ey+99BLefPPNHctYrVZotVpYLBbwPA+tVov+/n4ZrawfQqEQLl26hK9+9av40pe+tG2ZYsa2EydOUHuu7KMtv9+Pb3/72wCAF154YdeygiBAEATcuHGDnZy8A263G5cvX0YgEEBzczM++9nPbluuuPrf1NRE7dmyiiedTuOTTz7B4cOH8cEHH1R0TzKZxE9/+lMsLS2hp6enYdLU1komk4HFYgEABIPBPTOxffOb3wSwfdiI3+/HxsZG9UZQawArwGazleXw2RxQvh2P7yiYnp4mHMft+06z1+slHMdt6b/wPL9rn6b4/hfLrK+vi450JETGDvPs7GzZinSlq9Cbt80sLy8TQRCIIAiq2uctB8V1Lbvdvm18817iWV9fJ1euXCl9eauNrd6M5OIpqnuzl6nU8J3y2QQCAWIymcjw8LDiW3WlJpvNEqfTSTiO2zWMRe5NBpL3edrb2/GDH/wAb731VumaRqPB73//e1gsFvj9flH1CoKAaDQK4FFo6NjYmKpzAYkhl8vB7Xajra0NLS0tiEaju2ZVlftse8nF8+DBAxBCykI5ySOPB0IITp8+LbpurVYLt9uNcDiMlZWVkojqvVP9uGgAIBqNUg2tpYUqFkZ3Q6/XlwWZb4fBYMDo6GhJRG1tbRgaGqq7g1QSiQSGhobKRON2u2X1JtVQF+Kp1JMURRSNRqHT6WCxWGCxWDA1NaVab5TL5TA5OYm2tjbYbDbodDrVi6aI6sUjBr1eD5fLheXlZQwPD2NhYQFHjx6Fw+HAzMyM4kIqZpXv6enBwYMHsbS0BK/Xi3g8DpfLpXrRlJCtay4SWuln8/k88Xq95Ny5c0Sv1xOO44jT6SSBQEDUaK0412IymfaMZsxms8Tn85H+/n5iMpmIwWAgdrudepCW3B8n1eMDpGBqagoLCwvwer1U643FYgiFQpifn0coFILRaITBYIDZbEZzczM4joPJZNp25nZubg5dXV1l1yYmJiAIAlKpFBYXF7G2tobFxUWkUinkcjnwPI/Ozk7wPL/7AWg1oNFoIOfHqXrxhEIhXL58GcFgUNLnFM+TWFxcxMOHDxGLxcrOmCjCcRz+8Y9/4G9/+9uWOoxGI4xGI8xmM3Q6Hcxmc+maHMgtHtU3W9UklZaDaDRKzp8/X7bMAkAV8dRyf5wN2WGWEo7j8Prrr5c1PQaDAYODgwpapQyKxPPUO3q9HtFoFHNzcygUChAEQfERktyzy0AdiKeaeR450Wq1pUPZ1IAS4lF9s6VW8TDqQDwM9aL6ZkvNdHd3l/196NAhPP/88zUt9tYTqhePVqtVZajFxsYGuru78fLLLyMSiQAAFhcXcebMGVy6dAnXrl1T2EIZkHViQCRqNTMSiZSl0i1eg4jdl7WixHwY6/PUwOLiInieL7t2/PhxtLa2YnFxUSGr5IOJpwZmZma23T507NgxBayRHyYekaTTaTx8+BDPPPPMltd8Pp8CFslPXYjHYDBsWaBUmj/+8Y+w2+1brhf3RRX3STUydSEeNY64/H4/nnvuuS3XnU4nbDYbDh8+LKs9bIa5TtjY2MD169fLOssPHjwozfv86le/kt0mJp46wO/3o729HcCjScLu7m5oNBocOXIEL7zwAgKBANX94GpG9ZOEgLqaLZPJhOnp6bJrIyMjsjdTaqAuxFPsMEsVvlkN+1EkO1HWbBUTHX7ve9+ruIJQKASNRiMuy0KFLC8v41//+pdk9TPEUSaen/3sZ3jjjTfw8ccfV1zB7373OwDAu+++S9eyT0mlUlhZWcGf/vQnSepvFFKpFFpaWmR9Zpl4rl27hvHx8YpvLnqbvr4+0XvO92Jubg4A/eOIGLVT02jr3Xffxfnz53H69Glcv35dkqbrN7/5DQBgfn6eet2M2qhJPH6/H4cPH8Y3vvENANI0XcUFxmw2yyIKVYZo8aTT6dIkWVNTkyRNVywWK+XY+/znP49QKES1fkZtiBbP7du38fLLL5dS0F+/fp160xUKhUrzO/l8Hu+88w61uhuNtbW1+plhTqVSZXl2yKc7FWk2XX6/H//85z8BAP/5z38kG9E1AqpYnlhbW8Pf//73XW96++238fzzz2+5Xgy/TKfTVIzbHFD1l7/8RTUzzQyUx3duzla6HY+XeTzUcnx8vOzeWsMwo9Eo0el0ZXXq9XqqGcwbicezxspFmee5ffv2lmZoM4+Xefy88FdeeaXsXjFniT/O4/2dIhsbG7h7925N9TLoodpV9enpafz3v//FE088AQD43Oc+hwMHDpRmtBnKo1rxxGIx2O12fPjhhwAenZ3Q39+PWCzG+j3bkEqlZEvlUkS1q+orKytliZWeeuopjI6OYnBwsPbD5BlUUK3n2ekshb3OWGDIh2rFw1A/TDwM0TDxNAiqmGFm1CdMPIy6gomHIRomHoZomHgYomHiaRCUWJ5g4mGIhomHIRomHoZomHgYomHiaQCUmF0GmHgaAiaeBuDBgwdKmyArTDwUcblcSpsgK0w8EkNrD5saYeKRmNdee01pEySDiUdiqkmUJRYlliYAJh7JOXHihNImSIZqt94UGRsbA8/zcDgcMBqNFadO0+v14Diu4udsPoCEFjqdDlNTU0ilUtTqXFpaKstVlMvl5D0S+1NULx6r1VoSQSqVqvhDWFlZwezsbMXPsVgsFZflOG7LvIpWq8WBA1vfzn//+9/Ujz7o7e3d8vwvfvGLVJ9RCaoXj5yH2ldKLBbbkqVMq9Xi9ddf31L2/v37+OUvfymXabKievGokWqaQzk6zErBOswSMzIyorQJksHEIzGNnDGeiYchGiYeijTynM52aIgSEwSMhoB5HoZomHgYomHiYYiGiYchGiYehmj+Hy2ptWWBKutIAAAAAElFTkSuQmCC)
physics-General
physics-
Current
is flowing in conductor shaped as shown in the figure. The radius of the curved part is
and the length of straight portion is very large. The value of the magnetic field at the centre
will be
![](data:image/png;base64,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)
Current
is flowing in conductor shaped as shown in the figure. The radius of the curved part is
and the length of straight portion is very large. The value of the magnetic field at the centre
will be
![](data:image/png;base64,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)
physics-General
physics
A body is moving in x direction with constant acceleration a Find the difference of the displacement covered by it in nth second and (n-1) th second.
A body is moving in x direction with constant acceleration a Find the difference of the displacement covered by it in nth second and (n-1) th second.
physicsGeneral
physics
A body starts its motion with zero velocity and its acceleration is 3m/s2. Find the distance travelled by it in fifth second.
A body starts its motion with zero velocity and its acceleration is 3m/s2. Find the distance travelled by it in fifth second.
physicsGeneral
physics-
Two thick wires and two thin wires, all of same material and same length, form a square in three different ways P,Q and R as shown in the figure. With correct connections shown, the magnetic field due to the current flow, at the centre of the loop will be zero in case of
![](data:image/png;base64,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)
Two thick wires and two thin wires, all of same material and same length, form a square in three different ways P,Q and R as shown in the figure. With correct connections shown, the magnetic field due to the current flow, at the centre of the loop will be zero in case of
![](data:image/png;base64,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)
physics-General