Turito Academy

Test Prep

Global form fields

Solution for the question - {:lt_(x rarr0)(sin^(-1)x)/(x)) does not exist2

{:lt_(x rarr0)(sin^(-1)x)/(x)) -Turito

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Solution for the question - lt_(x rarr0)(2x)/(tan^(-1)x) 42

Lt_(x rarr0)(2x)/(tan^(-1)x) -Turito

Solution for the question - lt_(x rarr4)(sqrtx-2)/(x-4) (1)/(4)  42

Lt_(x rarr4)(sqrtx-2)/(x-4) -Turito

Solution for the question - lt_(x rarr0)(2)/(x)log(1+x) l log x  01

Lt_(x rarr0)(2)/(x)log(1+x) -Turito

Solution for the question - lt_(x rarr0)(1+(2x)/(3))^((1)/(x)) e^(3)   e^((3)/(2))   e^((1)/(3))   e^((2)/(3))

Lt_(x rarr0)(1+(2x)/(3))^((1)/(x)) -Turito

Solution for the question - lt_(x rarr-1.5)cos^(-1)((x+3)/(3)) (pi)/(4)   (3i)/(3) (pi)/(6)   (pi)/(2)

Lt_(x rarr-1.5)cos^(-1)((x+3)/(3)) -Turito

Solution for the question - lt_(x rarr2)log_(10)[x^(6)+sqrt(x^(2)+1292) 60

Lt_(x rarr2)log_(10)[x^(6)+sqrt(x^(2)+1292)] -Turito

Solution for the question - 4t_(x rarr0)(1-cos x)/(x rarr0)(1)/(x^(2)) (1)/(2)  21

4t_(x rarr0)(1-cos x)/(x rarr0)(1)/(x^(2)) -Turito

Solution for the question - tt_(x rarr0)(3sin x^(0)-sin 3x^(8))/(x^(3)) 4((pi)/(180))^(3)   ((pi)/(180))^(3)  1

Tt_(x rarr0)(3sin x^(0)-sin 3x^(8))/(x^(3)) -Turito

Gas masks containing activated charcoal to remove poisonous gases from atmosphere acts on the principle of :

Solution for the question - gas masks containing activated charcoal to remove poisonous gases fromatmosphere acts on the principle of : all of thesesorption

Gas masks containing activated charcoal to remove poisonous gas-Turito

Match the items in column I and column II and choose the correct option: <img 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" alt="" /> The correct match is:

Solution for the question - match the items in column i and column ii and choose the correct option:the correct match is: (a) vec(r) (iii); (b) vec(r) (i); (c) vec(r) (iv); (d) vec(r) (ii)

Match the items in column i and column ii and choose the correc-Turito

If by mistake Ammeter is connected parallel to the resistance then i-v curve expected is (Here i = reading of ammeter, v=reading of voltmeter) <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447554/1/927632/Picture35.png" alt="" width="242" height="183" />

Solution for the question - if by mistake ammeter is connected parallel to the resistance then i-vcurve expected is (here i = reading of ammeter, v=reading of v

If by mistake ammeter is connected parallel to the resistance t-Turito

i v/s V curve for a non-ohmic resistance is shown. The dynamic resistance is maximum at point <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447545/1/927631/Picture34.png" alt="" width="190" height="165" />

Solution for the question - i v/s v curve for a non-ohmic resistance is shown. the dynamic resistanceis maximum at point same for all

I v/s v curve for a non-ohmic resistance is shown. the dynamic -Turito

If emf of battery is 100 V, then what was the resistance of Rheostat adjusted at reading ( i=2A,V=20V) <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486477/1/927630/Picture32.png" alt="" width="308" height="276" /> <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447530/1/927630/Picture33.png" alt="" width="223" height="164" />

Solution for the question - if emf of battery is 100 v, then what was the resistance of rheostatadjusted at reading ( i=2a,v=20v) 40w

If emf of battery is 100 v, then what was the resistance of rhe-Turito

In the experiment, the curve between VX andVW is shown as dotted line (A) If we use an another wire of same material, but with double length and double radius. Which of the curve is expected. <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447523/1/927625/Picture31.png" alt="" width="206" height="171" />

Solution for the question - in the experiment, the curve between vx andvw is shown as dotted line (a)if we use an another wire of same material, but with double

In the experiment, the curve between vx andvw is shown as dotte-Turito

The adjacent graph shows the extra extension (Vx) of a wire length 1m suspended from the top of a roof at one end with an extra load Vw connected to the other end . If the cross sectional area of the wire is <img src="data:image/png;base64,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" class="Wirisformula" alt="10 to the power of negative 6 end exponent m to the power of 2 end exponent" width="63" height="17" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msup»«mrow»«mn»10«/mn»«/mrow»«mrow»«mo»-«/mo»«mn»6«/mn»«/mrow»«/msup»«msup»«mrow»«mi»m«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/math»'/>, calculate the Young’s modulus of the material of the wire. <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/447518/1/927624/Picture30.png" alt="" width="246" height="242" />

Solution for the question - the adjacent graph shows the extra extension (vx) of a wire length 1msuspended from the top of a roof at one end with an extra load