1-Use an annuity formula to determine how much you would have to pay at regular intervals (see compounding frequency below) to pay off a loan of $a, accumulating b% interest per year (same compounding frequency) in c years.

a=119000 b=3 c=14 Compounding Frequency( bi-weekly)

2-Determine any solution for the equation ax2+bx+c=0 for the values given in the table below. Explain your choice of strategy. (Remember that if you are able to solve by fractioning. You should)

a=5 b=-7 c=9

3-Rewrite the fraction f(x)=ax2+bx+c (see the table below for a, b and c) in your vertex form by completing the square.

a=-1 b=-2 c=-1

4-The bath of object is given by the equation f(x)=ax2+bx+c (see the values below) where f(x) represent the height of the object after x seconds.

1- Determine the maximum height of the object

2-when does the object land?

a=-1 b=-9 c=3