n Let f: RxR” + R" is function, and f is continuous. For all X1, X2 E R" and to tER, satisfies \f(t, xı) – f(t, x2)] = C
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n Let f: RxR” + R" is function, and f is continuous. For all X1, X2 E R" and to tER, satisfies \f(t, xı) – f(t, x2)] = C
n Let f: RxR” + R" is function, and f is continuous. For all X1, X2 E R" and to tER, satisfies \f(t, xı) – f(t, x2)] = C\21 – x2| If f(0,0) + 0, then show that C is constant Bn+(t) = [ { $(7, 2a()dr, n = 1,2,..., 17(e) = 0 = = converges as there exist some proper time T > 0 And show that for time t < T, limit function satisfies d - = dir(t) = f(t, x(t)), x(0) = 0 x00 dt Describe every detail
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