Test - TCAP Success Algebra 1 EOC Pre Test

1 pt Standard: A1.F.LE.B.4 DOK: 2

The equation for the speed of a ball that is thrown straight up in the air is given by $v = 46 - 32 t$ where v is the velocity (feet per second) and t is the number of seconds after the ball is thrown. What does the y-intercept represent in this context?

The y-intercept indicates that when the ball was released at t = 0, it was thrown upward at 46 feet per second.

The y-intercept indicates that when the ball was released at t = 0, it was thrown upward at 32 feet per second.

The y-intercept indicates that when the ball was released at t = 1, it was thrown upward at 46 feet per second.

The y-intercept indicates that when the ball was released at t = 1, it was dropped from 32 feet.

1 pt Standard: A1.A.SSE.B.3c DOK: 2

David works for a computer software company. His first month on the job he had $8,000 in software sales. His sales manager told him he would get a bonus if he increased his sales by 3% in the next month. If his sales manager keeps increasing his goal by 3% per month, how could David figure how much he would need to sell 6 months from now and n months after that?

The expression $8, 000 \times 1 . 03^{(6 n)}$ can be used because ${(1 . 03^{6})}^{n} = 1 . 03^{(6 n)}$ .

The expression $8, 000 \times 1 . 03^{(6 + n)}$ can be used because $1 . 03^{6} \times 1 . 03^{n} = 1 . 03^{(6 + n)}$ .

The expression $8, 000 \times 1 . 03^{(6 + n)}$ can be used because $1 . 03^{6} + 1 . 03^{n} = 1 . 03^{(6 + n)}$ .

The expression $8, 000 \times 1 . 03^{(6 n)}$ can be used because $1 . 03^{6} \times 1 . 03^{n} = 1 . 03^{(6 n)}$ .

1 pt Standard: A1.A.REI.D.7

Which system of inequalities is modeled below?

$x + y \leq 6, x \geq 0, y \geq 0$

$x + y \leq 13, - 4 x + 7 y \geq 56$

$y \geq 0, 2 x + 2 y \leq 310$

$x + 6 y \leq 9, 20 x + 34 y \geq 240$

TCAP Success Algebra 1 EOC Pre Test

TCAP Success Algebra 1 EOC Pre Test Sample