solve these jee mains questions in seconds #jee2023 #jeemains2023 jeem #jeemains #iit #jeemotivation

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Bro took the most easy ques of jee mains😂😂

sanjaypoddar
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2, draw modulus and cosine function within the closed interval [-1, 1] will give u two solutions

AlstonDsouza-jlow
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First squaring on both sides then cos² x = 1- sin²x then send 1 the other side then from the interval of sin x put them in the equation you will get 0 and 1 so two solutions.

naveenpatil
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Mod hatao + - lagao simple x=+ - cosx
No. Of solution=2

komalmalik
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indeed this graphical method is super cool and easy but I thought it in another way please let me know if I'm right: |x|=cosx
cosx > 0
cosx is positive only in 1st and 4th quadrant
x = cosx where x belongs to 1st or 4th quadrant
thus, for same x there will be two angles (value x) each in 1st and 4th qd


So, 2 solutions

prabhatgupta
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One more important conclusion is that where graph of two functions intersect coordinates are equal .... It is simple observation but in pressure students can't even spot this...😅

BTOXIC
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Graphing method will help it => ans is "2"

Crazy_mathematics
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Just take x= cosx and x=-cosx=> x=cos(pi-x) number of solurion 2

MasteringProductivity
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Mene kabhi bhi jee nahi diya but fir bhi me jee ke questions solve kar leta hu.

AvinashKumar-tovh
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no. of soln. 2, by compare it's Range. only one 0 and 1

LearnwithME
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Bro aisa ques schme ata ha kya like mera dekte hi hogya tha toh schme ata ha ye jee mains me?

Yashu.cv_rks
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2 simple make graph and find intersection

gytricky
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Bhaiya one doubt is:
How to fill numerical in jee mains suppose 6 box hai or mera ans. 5 aya to vo 6 box me last box me 5 likhna hota hai ya 1st box plzzz reply

bharatsoyal
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I think Jo serious aspirant h use ye pata hoga

vishalsingh
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cs0=1
cos120=-1
Therefore, 2 solution

supernova
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Square on both sides then 2 on the power of x

madeshvaithya
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Bro took the easiest question to show off his skill😂

eddy
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Cos x axis is 0 because it is present in center graphical

HopefulPassengerShip-yorp
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In place of that qution, polynomials are present
Then how to find sir,
I though that to find roots . Roots solutions right sir

BhargavGorru
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We can use the range of cosx (-1<=cosx<=1).as we use modules then there will be only two solutions -0 and 1.
I think it's quite easier than the intersection of graphs method.

SanjanNath-quit