Conquer JEE: Sequence and Series Most Important Advanced Question with Vikas Gupta Sir | Part-10

Welcome to Vikas Gupta's KZbin channel, your ultimate destination for mastering math and excelling in the IIT Joint Entrance Examination (JEE). Join Vikas Gupta sir, a seasoned IIT JEE coach, as he simplifies complex math concepts and shares invaluable problem-solving techniques.
This video is about solving a problem on Sequences and Series from JEE Advanced 2023 paper 1.
The solution involves manipulating the given series into a geometric progression (GP) and then using the formula for the sum of a GP.
The video emphasizes that this problem is relatively easy because it only involves basic GP concepts and doesn't require any complex series manipulation. It also highlights the importance of carefully simplifying the equations and checking for extraneous solutions
This comprehensive video covers essential topics such as JEE Advanced 2023 solution, JEE Advanced problem solving, JEE Mains and Advanced preparation, IIT JEE mathematics, ratio of sides in triangle, JEE previous year questions, and JEE Advanced 2023 mathematics.
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[@vikasguptavgsir9528]

Another good solution : Multiply S by 10 and shift terms as in method of difference. Do 10S - S, you will see the pattern.

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Only 474 correct response 71087 wrong response 108811 unanswered official data of jee advanced 2023

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This question is also ioqm pyq and aime pyq of 2020 or 2021 ig

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[@starkxlavanya30]

Try to observe that 77 = 757−64/9 and 77+757 = 7557−51/9 and 77+757+7557 =75557−38/9 Gives us AN A-P, so we have 99th term of this Arithmetic progression as 1210 which gives S =(755.......57(99 terms )+1210)/9 so m + n = 1219 --Alternate solution

[@-AnirudhPratapsinghchauhan]

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@@-AnirudhPratapsinghchauhan fir to tumhare lie Higher order recurrence and Newton girard sum bhi same hoga haina??

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Great approach ✨🙌

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​@@starkxlavanya30 bhai ek bhi tarika consecutive term ka difference gp mai hai to - tñ=arñ+ b kr ke hojaega

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@@Rishabh-wc6fv Hn wo bhi Hai pr wo bhi thoda lenghty h generally wo method hr koi nhi pdata

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Sir which book do u recommend for geometry??

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Loney

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Aap kaha se pdh rhe hi

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Fill the Google form given in the description

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