Tujikumbushe:Uliza swali lolote la History,Economics,Geography na Advanced Mathematics

Tujikumbushe:Uliza swali lolote la History,Economics,Geography na Advanced Mathematics

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Habari za Jioni Wakubwa

Leo nimekumbuka nilivyokuwa advanced level...nilisoma tahasusi ya EGM lakini niliongeza somo la history kama back up

Yaani kiufupi nilisoma HEGM nikiwa na lengo la kuitumia tahasusi mojawapo kufanyia mtihani either HGE au EGM

Tukiachana na hilo...Leo nataka nichangamshe ubongo kwahiyo kama una swali lolote lile la History,Geography,Economics na Advanced Maths...Nina Imani itawasaidia madogo kupata maarifa mbalimbali ambayo huwezi kuyapata sehemu nyingine

Nakumbuka enzi zile pale mchikichini kulikuwa na Mwalimu mmoja anaitwa Logman alikuwa na njia zake za jinsi ya kusolve maswali ya application za differentiatiation sijui alizitoa wapi mi sikuwahi kuziona sehemu yoyote wala kwa mwalimu yeyote yule na yeye alikiri kuwa huwezi kuzipata popote pale

Enewei Shusheni maswali tujichangamshe wanafunzi,walimu,viongozi karibuni
 
Given a continuous function f(x) defined on the interval [0, 1], and the condition that f(0) = 0 and f(1) = 1, prove that there exists a point c in the interval (0, 1) such that f'(c) = 1. This is an application of the Mean Value Theorem, but how can you generalize this result to higher dimensions or non-linear functions?
 
Prove that the Dirichlet series

f(s) = \sum_{n=1}^{\infty} \frac{(-1)^{n-1}}{n^s}

converges for and demonstrate its convergence using Abel's test.
Hapa nilichanganyikiwaga. Swali hili, wale wazee wa masoko ya kifedha wanaelewa. Uende kwenye workshops za uk. Ni balaaa. Atayenijibu nampa 5000 ya vocha.
 
Prove that the Dirichlet series

f(s) = \sum_{n=1}^{\infty} \frac{(-1)^{n-1}}{n^s}

converges for and demonstrate its convergence using Abel's test.
Hapa nilichanganyikiwaga. Swali hili, wale wazee wa masoko ya kifedha wanaelewa. Uende kwenye workshops za uk. Ni balaaa. Atayenijibu nampa 5000 ya vocha.
Liweke vizuri mkuu sijalielewa
 
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