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Question 7(i-vi), Exercise 6.1
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uad or \quad n=-30\\ \end{align*} Since $$n\geq 2\implies n=31$$ =====Question 7(ii)===== Find $n$, if $\q... uad or \quad n=8\\ \end{align*} Since $$n \geq 5 \implies n=8$$ =====Question 7(iii)===== Find $n$, if $\q... 0\\ \hline & 1 & 6 & 20 & 0 \\ \end{array} \] $\implies n=3$ remaining roots are imaginary. =====Questio
Question 7(vii-xi), Exercise 6.1
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\hline & 13 & -67 & 79 & 0 \\ \end{array} \] $\implies n=1$ =====Question 7(xi)===== Find $n$, if $\q
Question 1(vi-x), Exercise 6.3
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(vii)===== Prove for $n\in N$: $\quad^nC_p=^nC_q\implies p=q\,\,or\,\,p+q=n$ ** Solution. ** Let \begin{