Use the given \( n \)th term formula to compute the first five terms of the sequence. \( a_{1}=\square a_{n}=9 n^{2}-8 n \) \( a_{2}=\square \) \( a_{3}=\square \) \( a_{4}=\square \) \( a_{5}=\square \)

(6) \( \left(-x^{2}+x+3\right) \)

A line with a slope of \( \frac{1}{5} \) passes through the points \( (10,5) \) and \( (t, 1) \). What is the value of \( t \) ? \( t=\square \) Submit

Given \( P=\{8,5,3,2,6, x\} \) and \( Q=\{2,7 \), \( y+3,6,3,5\} \). If \( P=Q \), find the values of \( x \) and \( y \).

- If \( (x)=0 \) has roots \( x=\frac{-5 \pm \sqrt{3-12 k^{2}}}{4} \), for which values of \( k \) will the roots be equal?

B. \( 6^{\text {th }} \) week II. Work out (Show each siens learly) 6. In an arithmetic sequence, if the \( p^{\text {th }} \) term is \( q \) and the \( q^{\text {th }} \) term is \( p \), find the \( (p+q)^{\text {th }} \) term. Find the first term of the sequence \( 4,12,36,108 \ldots \) which exceeds 20,000 . 8 . Find \( S_{100} \) when the general term \( a_{n}=\frac{n}{n+1}-\frac{n+1}{n+2} \) 9 . Find the absolute maximum valuc of \( f(x)=2 \cos x+x \) on \( [0,2 \pi] \) ? 10. Find the interval on which \( f(x)=x \sqrt{x+1} \) (s increasing?