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`(1+(1)/(q))``(1+(1)/(p))``(1)/(q)(1+(1)/(q))` `(1)/(p)(1+(1)/(p))`

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DTranscript

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00:00 - 00:59 | if alpha and beta are the roots of quadratic equation 3 X square + 3 X + 1 then value of Alpha Beta + Alpha M2 Paris so alpha beta is the product of roots so this equation can be written as alphabet A plus alphabet Holi square alphabet alphabet Aisa product of roots and product of roots is the constant upon coefficient of x square it is 1 by P supporting alpha beta in this equation 1 digit 1 by 1 + |

01:00 - 01:59 | 1 by P to the power to so taking one by P common it will become one by bracket 1 + 1 by P so this is bar solution so option 4 is correct |

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