Probably if x^n =Am ((a/b)π), x=e^(((2k+a)/(bn))iπ)
about 0<(k∈N∪{0})<(n∈N) and b≠0.
p.s. Am (0°)=1, Am (90°)=i etc.,
and s°=(π/(180))s rad(ians)=(π/(180))s.
Prove that to each quadratic factor in the denominator of the form
ax^2 + bx + c which does not have linear factors, there corresponds to
a partial fraction of the form ((Ax + B)/(ax^2 + bx + c)) where A and B are constant.
MJS [ 12/9/18 ] Code − 43569
I solved one of these , where and how do
i get the prize ?
the google+ page doesn′t really tell.
i cannot see where to send my solution
and I can′t see any guarantee to keep my
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Two cyclists Musa and Amadu left point p at the
same time in opposite directions. If their speeds are
8 km/h and12 km/h respectively;
i. how will it take them to be 40 km apart?
ii. calculate the distance covered by Musa within
the time in (i)