If = 2x^2 + 5x 6 and = 6x + 7, then equals A B A B − −2x^2 − − 1) 11x + 13 −4x^2 − 2) 4x^2 + 11x 13 − 3) + 1 x −4x^2 − 4) 4x^2 + 1 x − The expression 9a^2 64b^2 is equivalent to − 1) (9a 8b)(a + 8b) − 2) (9a 8b)(a 8b) − − 3) (3a 8b)(3a + 8b) − 4) (3a 8b)(3a 8b) − − The formula for the volume of a pyramid is = Bh/3. What is expressed in terms of and V h B V? = 1) 1/3VB h = 2) h V/3B 3) = 3V/B h 4) = 3VB h + = (x + What is the solution of 2/(x 1) 1)/2 ? 1) and −1 −3 2) and 3 −1 3) 1 and −3 4) 1 and 3 What is the solution of the system of equations shown in the graph below? 1) (1, 0) and (−3, 0) 2) (0, and (0, −3) −1) 3) (−1, −2) 4) (−2, −1)
If A = 2x^2 + 5x − 6 and B = −2x^2 − 6x + 7, then A − B equals 1) −4x^2 − 11x + 13 2) 4x^2 + 11x − 13 3) −4x^2 − x + 1 4) 4x^2 − x + 1 The expression 9a^2 − 64b^2 is equivalent to 1) (9a − 8b)(a + 8b) 2) (9a − 8b)(a − 8b) 3) (3a − 8b)(3a + 8b) 4) (3a − 8b)(3a − 8b) The formula for the volume of a pyramid is V = Bh/3. What is h expressed in terms of B and V? 1) h = 1/3VB 2) h = V/3B 3) h = 3V/B 4) h = 3VB What is the solution of 2/(x + 1) = (x + 1)/2 ? 1) −1 and −3 2) −1 and 3 3) 1 and −3 4) 1 and 3 What is the solution of the system of equations shown in the graph below? 1) (1, 0) and (−3, 0) 2) (0, −3) and (0, −1) 3) (−1, −2) 4) (−2, −1)
ankith_regents.docx