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The enzyme pepsin hydrolyses:

Solution for the question - the enzyme pepsin hydrolyses: polysaccharides to monosaccharidesglucose to ethyl alcoholfats to fatty acids

The enzyme pepsin hydrolyses:-Turito

The magnetic induction at the point O, if the wire carrying current I is
<img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/448345/1/928645/Picture1.png" alt="" />

Solution for the question - the magnetic induction at the point o, if the wire carrying current i is (mu_(0)f(pi^(2)+4))/(4pi r)   (mu_(0)d(pi^(2)+4)^(1//2))/(4pi r)

The magnetic induction at the point o, if the wire carrying cur-Turito

Let f : R →R and g : R →R be continuous functions, then the value of <img src="data:image/png;base64,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" class="Wirisformula" alt="not stretchy integral subscript negative pi divided by 2 end subscript superscript pi text /2 end text end superscript blank" width="48" height="44" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mrow»«msubsup»«mo stretchy=¨false¨»∫«/mo»«mrow»«mo»-«/mo»«mi»π«/mi»«mo»/«/mo»«mn»2«/mn»«/mrow»«mrow»«mi»π«/mi»«mtext»/2«/mtext»«/mrow»«/msubsup»«mrow/»«/mrow»«/math»'/> (f(x) + f(-x)) (g(x) – g(-x)) dx, is equal to

Solution for the question - let f : r r and g : r r be continuous functions, then the value ofint_(-pi//2)^(pi//2) (f(x) + f(-x)) (g(x)  g(-x)) dx, is equal to none of these

Let f : r r and g : r r be continuous functions, then the-Turito

Ethyl alcohol is also known as:

Solution for the question - ethyl alcohol is also known as: all of thesegrain alcoholmethyl carbinolspirit of wine

Ethyl alcohol is also known as:-Turito

Solution for the question - a wire is bent in the form of a circular arc with a straight portion ab ifthe current in the wire is i, then the magnetic induction

A wire is bent in the form of a circular arc with a straight po-Turito

The magnetic induction at O due to a current in conductor shaped as shown in fig is <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/448311/1/928527/Picture36.png" alt="" width="162" height="143" />

Solution for the question - the magnetic induction at o due to a current in conductor shaped as shownin fig is (mu_(0)i)/(4pi)[(1)/(a)+(1)/(b)]  (mu_(0)i)/(2pi)[(3pi)/(4a)+(1)/(sqrt2b)]

The magnetic induction at o due to a current in conductor shape-Turito

The figure shows a unifrom conducting structure which carries current i with each small square has side a The structure is kept in a uniform magnetic field B Then the magnetic force on the structure will be <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/448307/1/928525/Picture35.png" alt="" width="204" height="162" />

Solution for the question - the figure shows a unifrom conducting structure which carries current iwith each small square has side a the structure is kept in a

The figure shows a unifrom conducting structure which carries c-Turito

Two long parallel conductors carry currents <img src="data:image/png;base64,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" class="Wirisformula" alt="i subscript 1 end subscript equals 3 A text  and  end text i subscript 2 end subscript equals 3 A" width="143" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»i«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«mo»=«/mo»«mn»3«/mn»«mi»A«/mi»«mtext» and «/mtext»«msub»«mrow»«mi»i«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«mo»=«/mo»«mn»3«/mn»«mi»A«/mi»«/math»'/> both are directed into the plane of paper The magnitude of resultant magnetic field at point ‘P; is <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/448286/1/928524/Picture34.png" alt="" width="134" height="126" />

Solution for the question - two long parallel conductors carry currents i_(1)=3aandi_(2)=3" "a both aredirected into the plane of paper the magnitude of resulta

Two long parallel conductors carry currents i_(1)=3aandi_(2)=3"-Turito

What amount of bromine will be required to convert 2 g of phenol into 2, 4, 6-tribromo phenol?

Solution for the question - what amount of bromine will be required to convert 2 g of phenol into 2, 4,6-tribromo phenol? 20.4410.22

What amount of bromine will be required to convert 2 g of pheno-Turito

A wire bent in the form a right angled triangle PQR, carries a current 1 A It is placed in a region of a uniform magnetic field B= 0.2T If PR = 1m, the net force on the wire is <img src="data:image/png;base64,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" alt="" />

Solution for the question - a wire bent in the form a right angled triangle pqr, carries a current 1 ait is placed in a region of a uniform magnetic field b= 0.

A wire bent in the form a right angled triangle pqr, carries a -Turito

A current i A = 2 be flowing in each part of a wire frame as shown in fig The frame is a combination of two equilateral triangles ACD and CDE of side 1m It is placed in uniform magnetic field B=4T acting perpendicular to the plane of frame The magnitude of magnetic force acting on the frame is <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/448272/1/928521/Picture32.png" alt="" width="144" height="126" />

Solution for the question - a current i a = 2 be flowing in each part of a wire frame as shown in figthe frame is a combination of two equilateral triangles acd

A current i a = 2 be flowing in each part of a wire frame as sh-Turito

Wires 1 and 2 carrying currents i1 and i2 respectively are inclined at an angle q to each other What is the force on a small element dl of wire 2 at a distance of r from wire 1 (as shown in figure) due to the magnetic field of wire 1 <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/448265/1/928520/Picture31.png" alt="" width="142" height="149" />

Solution for the question - wires 1 and 2 carrying currents i1 and i2 respectively are inclined at anangle q to each other what is the force on a small element

Wires 1 and 2 carrying currents i1 and i2 respectively are incl-Turito

PQ is a uniform rod of length l and mass m carrying current i and is suspended in uniform magnetic field of induction B ur acting inward as shown in figure The tension in each string is <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/448252/1/928519/Picture30.png" alt="" width="196" height="91" />

Solution for the question - pq is a uniform rod of length l and mass m carrying current i and issuspended in uniform magnetic field of induction b ur acting inw

Pq is a uniform rod of length l and mass m carrying current i a-Turito

Two wires AO and OC carry currents i as shown in figure One end of both the wires extends to infinity <img src="data:image/png;base64,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" class="Wirisformula" alt="angle A O C equals alpha" width="80" height="14" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»∠«/mi»«mi»A«/mi»«mi»O«/mi»«mi»C«/mi»«mo»=«/mo»«mi»α«/mi»«/math»'/>, the magnitude of magnetic field at a point P on the bisector of the two wires at a distance r from O is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAH0AAAA4CAYAAADQFff6AAAM7ElEQVR4nO2cW3BTVRfHf6fJSdI0TXqhF2vlUqSWYjsl0BYUC1RARUXgCUYcbzO++aRPig+O6Kvi5UUf0IEiM8oAMozMdAYGkHqBFlqwFqvQ2lJa6JUkzeVc9veA55iUwge1pbHNbyYzaXNOzs7577X2WnuvfaSXXnpJvPvuu8ycOZME0wNJCCEmuxHjjRACSZLM9wbG/6Y7SZPdgIlC0zR0XUfXdVP4Kdi/x8SUFF0IQW9vL9988w1+v3+ymxN3TDn33t/fD0BycjKBQIDU1FSsViuSJJmv6c6UsXQhBJFIhKamJjo6OrBaraSlpWGxWCa7aXFH3Fu6pmn4/X56enqYM2cOsizHfG6IHQwGsVqt+P1+HA4Hqamp5jHRFp6w9P+ApQeDQQ4fPsyLL75ouu5oJEmit7eXr7/+mp6eHnJyckwLT0pKSog8CnEruuGA2tvbOXXqFKtXr8bv9xMOh2Mi8lAohK7rzJ8/n/z8fFRVRVEUgJvG8UQHuEHcim5Y8Pfff4/NZkNRFFpaWkxBI5EIra2tnD59muTkZMrLy5FlmaSkpJhxPBHA3Uzcig5w+vRp2tra6O/vp7+/n7a2NhRFQZIkdF2ntbUVv9+PzWYjJSUFSZISLv0OsE52A27H4cOH2bBhA48++ig+n48dO3YQiURMcVesWAGA0+mc5Jb+t4jL6N2IyDs7O8nNzcXhcCCEYGBggI6ODhoaGliyZAlFRUVYLJaEZd8lceve7XY7c+bMweFwmO786tWr7NmzhxkzZvDAAw8AieBsLMSle5ckCU3TgBtWHwqF6O7upra2lpKSErxeLy6XCyEEmqbdFKglOsLtiTtLF0IghDADsqSkJLq6utixYwcej4e1a9eSn58fs3hinBP9d4JbE3eij+T333+npqaGlJQUNmzYgMvlYnh4OOaYhGXfHXHn3qMFrKur48iRIxQWFlJVVUVKSoqZhyeEHjtxaenBYJBff/2VvXv3UlBQQHV1NdnZ2ebUalLSP81OiH/3xJ2lB4NB2tvb2blzJ+Xl5axcuZL09PSbxu2E2GMn7iy9paWFbdu2UVBQwNq1a00LTyyRjh9xNTnT1NTEwYMHSUtLY+PGjeTm5sakb//PuhNp250x6e5d0zQURaGpqYmamhqWL1/O4sWLycrKAkDX9Ulu4dRj0kU3plt37dpFYWEhS5cuJTc31yxqTDD+TKromqbx559/8tFHH7FmzRqeeuopHA4HiqIkxvAJZNLGdCEEP/74I/v372fZsmVUV1djt9vNdGwsY/Ldjum6rsekf9OFSbH0cDjMmTNn+O6776isrKSyshKXy3VP3PnAwACDg4MIIcjOzjbX4acT91R0XdcJh8O0trZSU1PDmjVrqKysJCsra1zny6NFjM7vNU3jyJEjXLx4EYDU1FTWr19Peno6sixPm7KqCfdtQgh0XUfTNAKBAK2trXz11VeUlJSwfPlysrOzx/V6kiShqiqRSMS8riF6OBymvr4er9dLdXU1Fy9e5OTJk4TD4SkvdDQTYunRe8nC4TBDQ0Pk5ORw8uRJDh06xLp161i0aBF2ux1VVcd1XBVC0NHRwaFDhwDYtGkT6enpAMiyTHNzMw8++CAtLS3U1dWxefNmrFYrqqpitU56MnNPmJBfaQiuKAq//PIL77zzDhs3buTSpUusWLHCXA8fz3o2Y03d5/OxZ88ePv/8c1RVpa2tjTfffJOMjAy6urrIzMwkGAySl5fH+++/z7x588wdMEZnje60U5EJ7do+n4+jR4/yww8/8Ntvv/HGG2/g9XrJzMw0Z9nGA6OYwkjz2tvbuXz5MpqmMTAwgCRJhEIhmpubWbVqFdXV1eTk5ACMazv+K0yo6N3d3Zw5c8ascWtubmZwcBBd1wkEAqiqit1uH7WwcbTALikpyUyzdF3H7/eTnJwMwPnz57FarTz00ENUV1fT0NCAzWZjy5YtuFwuVFUFYPHixaSlpZnfOVp59FS2cgDEBOHz+cS+fftEWVmZKCwsFJ999ploa2sTiqKIQCAg9uzZI1577TVx4sSJmPN0XR/1ZaBpmlAURYRCIfHFF1+ICxcuiHA4LLq6uszjNE0Tfr9fBAIBoSiK0DTNPE9V1Zjvm45MWCD3888/c/LkSbZu3UpZWRkzZszA6XQiSRKKolBXV8emTZsoLi6OOdcYU0dijM8tLS3Mnj2bWbNmUVFRQV5eHjabjdzcXDMYkySJlJQUM10zLDd6lm+0a0S3YSoz7qL7fD7Onz/P/v37efzxx1m5ciUejwe4MX5GIhEaGhrIzc2lqKiIjIwM81xVVdF1HavViq7rWCwW/vrrL4aGhigpKUFVVVRVxe1243Q6WbBggSmk4aZ1Xb9lx0lwg3EVfXBwkPr6evbt28eGDRtYuHAhbrfb/NxisaAoCpcuXWLVqlUxggNmbh0IBBgYGCAnJ4c//viDK1euUFpaSlFREUVFRTdZsMFoqd9Ut9qxMG5z70IIjh8/zvbt23n11VdZunQpHo/njhZONE0zX52dnbz33nskJyezdetWsrOzkWWZSCSCw+Ewzxlt3tz4KeJfVthM9Y7yr0UXf8+4nTt3joMHD7J69WqKi4txOBxmTRuMfiON3af9/f28/fbbbN68maKiIsLhME6nk/T0dJKSkkwRowsiDTc+8nvHow8nRL8NQgiGh4c5fvw4tbW1PPPMMyxatAi3232TtY3cwNDT08O5c+coKysjNTWV5uZmZs2aZT4uxPAQ0a48ejJnNPce3a5/Q0L0W6AoCsPDw+ZGhHXr1lFSUoLL5TIFM1bNhBBYLBY6Ojro6elh3rx5+P1+gsEgM2bMMFfYDEs2mjTyfbRl30504/OxMtVFH3Mgp+s6Z8+eZefOnbzwwgsUFxebguu6TigUwmKxcPXqVYLBIAUFBeYsmc1m4/777zerYyRJihn7DYs2hI0W3uBu6uUSxHLXohvutrm5mQMHDvDcc8+xZMkSbDabucI1ODiIw+EgEAhQX1/P7NmzURSFiooKADP1MsQd7UF/kBBuohjVvV+9epVr165hs9nIz883K1o0TWN4eJhjx45x9uxZli1bxsMPP4zH46GzsxO3243L5aKxsZH8/HzcbjehUAin04ndbjetWdO0mMj7VmInRJ8YYiw9HA5z7do1ampq6O/vJzk5maeffprS0lJsNhvDw8M0Njayc+dOXnnlFebOnYvdbufKlSscOHCANWvW4Ha7mT9/vrnF2NhdCtDX14ff78fpdJKZmTlqynWvhZ6Ma042MaL7/X4+/fRTVq9ezfz58+nu7mbXrl3MnTuXSCRCfX09H374IT6fj59++one3l4WL15McnIyL7/8MkIIhoaGsFqtDA4OmpZtsVgQQrB7927OnTtHdXU1FRUVZGRkYLPZYgI+iA3a7iRCj36vKIo51Iz8fKRHEUKYU7fGHEA4HMZisWC1Ws1sw1j3j44/FEVBCIEsy+bvM4j3TnSTpbe0tPD666+TnZ1NMBiks7OT4eFhamtr2bZtG319fTidTlwuF5qm0dHRga7rOBwOdF03bw4QE6AJIairq+PYsWPs3r2b3Nxcnn/+ebKyssyHBxl5+8jXaESncIbH8Pl8uFwuwuFwjBeJPm5k2hcMBsnIyOCxxx4jLy+PvXv3UlxczIIFCxgcHOTEiROsX7+ey5cvc+rUKebOncvChQtpaGigq6uLqqoqsrOzR21nvIofI7pRw2bMfQ8NDZGXlwdAQUEB27dvN9etLRYLbrcbWZbRdR273T6q6MYyKEBra6v5BKh58+ZRWlrKfffdZy57jozS76SiJvpmG20Qf6+vj3bcSIs0Jn88Hg82m43MzEwcDgd2ux1ZlklLS0OSJFJTU3E4HKZ3cjqdpKamkpKSQigUiqmxi75mPAofE8j19fXxwQcfUF5ejs1mo729Ha/Xi9frNcdoo6ToVjNit+OTTz7h6NGjPPLIIzz55JPMnDkzZiJnZH5+q6g+muhzRgaHo7lzuOHRHA4Hqqpy4cIFmpqasNvteL1e0tLScDqdyLKMEIJAIEBKSgqapqGqKrIsY7PZzOfXGR0t2oPE+/aqGNEjkQhdXV18++23hEIhqqqqqKqqGvOXj7SqxsZGZFmmsLDwjuvRJmK1zEgte3t7+fjjj5EkCY/HQzgc5q233oqZ+o0+507b+J8SHf6ZRRuPYsVbBTd34/YmSvTu7m6+/PJL8vLyePbZZxFC0NTUhNfrNR9+MB7XiUduMrfxrEy91Y++m5sxUTcuEAjQ2NjIsmXLkGUZWZYpKSkZF8HjVWyD6VHzOwIjGPV4PLS3t5Oenk5vby+BQIAnnngCiH/h/g1xtT/9XqFpGtevX+fy5cvU1NRw/fp1cnJy2LJlCzNnzpzy9e/TUvRojHqA6fRM2Wkv+kjiNbceT/4HpsEcVEMQVWwAAAAASUVORK5CYII=" alt="" />

Solution for the question - two wires ao and oc carry currents i as shown in figure one end of both thewires extends to infinity /_aoc=alpha , the magnitude of

Two wires ao and oc carry currents i as shown in figure one end-Turito

<img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/904018/1/928460/Picture70.png" alt="" width="306" height="136" /> So, <img src="data:image/png;base64,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" class="Wirisformula" alt="V subscript r end subscript equals 2 omega R sin invisible function application left parenthesis omega t right parenthesis" width="123" height="19" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»V«/mi»«/mrow»«mrow»«mi»r«/mi»«/mrow»«/msub»«mo»=«/mo»«mn»2«/mn»«mi»ω«/mi»«mi»R«/mi»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mo»(«/mo»«mi»ω«/mi»«mi»t«/mi»«mo»)«/mo»«/mrow»«/mrow»«/math»'/> At <img src="data:image/png;base64,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" class="Wirisformula" alt="t equals T divided by 2 comma blank V subscript r end subscript equals 0" width="109" height="19" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»t«/mi»«mo»=«/mo»«mi»T«/mi»«mo»/«/mo»«mn»2«/mn»«mo»,«/mo»«mi» «/mi»«msub»«mrow»«mi»V«/mi»«/mrow»«mrow»«mi»r«/mi»«/mrow»«/msub»«mo»=«/mo»«mn»0«/mn»«/math»'/> So two half cycles will take place

Two identical discs of same radius <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAANCAYAAAB/9ZQ7AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAJ5JREFUeNpjYMAEP4D4PxA/BeKTQLwNiEWxqGNQAeILaGKtQNyFTXEAEC9FEwsH4vnYFNcDcQmaWCMQF2BTvAqI/ZD4fEB8A4jFsSm+BcSSQMwCxB5AfA6IQ7EpZALiP9CQgGFbBhzAHIj3I/EtcYUCCERi8fVuIJbHpngSEKehiYFMX4hN8Tog9sIivheItdAF3wExBxbFltAoJw0AAKDiG/NA/rdGAAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5SPC9taT48L21hdGg+SC/J9gAAAABJRU5ErkJggg==" class="Wirisformula" alt="R" width="11" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»R«/mi»«/math»'/> are rotating about their axes in opposite directions with the same constant angular speed <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAAKCAYAAABrGwT5AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAKJJREFUeNpjYEAFm4DYkgE3cAHiNdgkjIF4B5rYBCB2ROJzAPF9bJpnA7EfmtglIBZE4rMB8Sd0jUxA/A6IWZDEQOwvaOq4gPgDNifvRxMzxyIGCo+96JoDgHg5mlgOFrECIO5D1+wFxFvQ/HYFiA+jeQ0kpoGuGaT4MdT5fNDoyICKOUJDeSEQl+OKQ2No6IICpAgq5gHEz4H4BhDHMlATAABcNBz1PQWYJAAAAE90RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+JiN4M0M5OzwvbWk+PC9tYXRoPrE8LrcAAAAASUVORK5CYII=" class="Wirisformula" alt="omega" width="15" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»ω«/mi»«/math»'/>. The discs are in the same horizontal plane. At time <img src="data:image/png;base64,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" class="Wirisformula" alt="t equals 0" width="34" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»t«/mi»«mo»=«/mo»«mn»0«/mn»«/math»'/>, the points <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAANCAYAAAB/9ZQ7AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIVJREFUeNpjYMAEP4D4PxR/AeJVQOyIRR2DChBfQOKzAbELEN8HYi10xQFAvBSLIclAXIIuWI9NEAg6gDgHXRDkPj80MVEgvgXEwuiKQYKSSHxjID6KzYNMQPwHGgrvoIqa0TTDgTkQ72cgEkQC8XxiFU8C4jRiFa8DYi9iFYM8xcFALQAAM/sYFg8AKnAAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPlA8L21pPjwvbWF0aD4oc3y9AAAAAElFTkSuQmCC" class="Wirisformula" alt="P" width="11" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»P«/mi»«/math»'/> and <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAAOCAYAAAD0f5bSAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAALtJREFUeNpjYMAO3IB4BxB/A+IfQHwYiB0Z8IAOIN4AxKZAzATFfkD8EoitsWnIA+KZOAwD2XQcXVAWiK9ATcYFPgAxG7JAKxDnMOAHu4HYAFkAZIs8AU0PgZgLxmGChhQ+wAJ1HorAJwKagoB4IbrgNwKBcBTdPwxQUxJxaKgE4i5sEhpA/BiI46HOBQE9IF4MDVmcwByI90OTDgj/B+IsBhJBOBA/B+IzQJwMxKLEauQB4nIgvgZNyAwAqaghgYyCZAkAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPlE8L21pPjwvbWF0aD715aU4AAAAAElFTkSuQmCC" class="Wirisformula" alt="Q" width="13" height="14" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»Q«/mi»«/math»'/> are facing each other as shown in figure. The relative speed between the two points <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAANCAYAAAB/9ZQ7AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIVJREFUeNpjYMAEP4D4PxR/AeJVQOyIRR2DChBfQOKzAbELEN8HYi10xQFAvBSLIclAXIIuWI9NEAg6gDgHXRDkPj80MVEgvgXEwuiKQYKSSHxjID6KzYNMQPwHGgrvoIqa0TTDgTkQ72cgEkQC8XxiFU8C4jRiFa8DYi9iFYM8xcFALQAAM/sYFg8AKnAAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPlA8L21pPjwvbWF0aD4oc3y9AAAAAElFTkSuQmCC" class="Wirisformula" alt="P" width="11" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»P«/mi»«/math»'/> and <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAAOCAYAAAD0f5bSAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAALtJREFUeNpjYMAO3IB4BxB/A+IfQHwYiB0Z8IAOIN4AxKZAzATFfkD8EoitsWnIA+KZOAwD2XQcXVAWiK9ATcYFPgAxG7JAKxDnMOAHu4HYAFkAZIs8AU0PgZgLxmGChhQ+wAJ1HorAJwKagoB4IbrgNwKBcBTdPwxQUxJxaKgE4i5sEhpA/BiI46HOBQE9IF4MDVmcwByI90OTDgj/B+IsBhJBOBA/B+IzQJwMxKLEauQB4nIgvgZNyAwAqaghgYyCZAkAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPlE8L21pPjwvbWF0aD715aU4AAAAAElFTkSuQmCC" class="Wirisformula" alt="Q" width="13" height="14" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»Q«/mi»«/math»'/> is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAARCAYAAADQWvz5AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAALVJREFUeNpjYECAw0BswIAdmALxBQYiwXwgDschtxeIXYg1KB6I+7CI2wLxfgYSAEjDOizix4FYjxSDWID4HZqYBxAvZSAD3ABiDiT+GSCWJ8eg5UDsBWWHAnEPA5mgBIgzoOyTQCxMrkE+QLwQGoPVDBQAYWgsHUULK7LAByBOIyJSfKDp6wcQS2NT1ErAECYg/gPEs4FYhRIXm0O9TjGIhOZLisEkIsKQKLAOKdFSBN5hSxoAuhwdw3Uhn0AAAABgdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1zdWI+PG1pPlY8L21pPjxtaT5yPC9taT48L21zdWI+PC9tYXRoPs9ONJ0AAAAASUVORK5CYII=" class="Wirisformula" alt="V subscript r end subscript" width="18" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»V«/mi»«/mrow»«mrow»«mi»r«/mi»«/mrow»«/msub»«/math»'/> as function of times best represented by <img style="font-size: 1rem;" src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/904018/1/928460/Picture956.png" alt="" width="283" height="89" />

Solution for the question - two identical discs of same radius r are rotating about their axes inopposite directions with the same constant angular speed d thet