roro67
07.09.2019 •
Mathematics
Use the recursive formulae (derived from chebyshev polynomials)
ta+1(x) = 3t,(7) – (1 - 12u (2)
un+1(i) = tn (2) + xun(1)
to find t5(x) and u5(x) given that t0(x)=1 and u0(x)=0.
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Ответ:
x)= 5f(x) . = 5(x+2). 19 (XF 5XH0]. 2) f(x) = (2x/ +4; vertical shrink by g(x)= [ f(x
Step-by-step explanation: