Algebra 2 Semester 2 Practice Final Summer 13
Algebra 2 Semester 2 Practice Final Summer 13
Algebra 2 Semester 2 Practice Final Summer 13
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ID: A<br />
107. Classify –3x 5 – 2x 3 by degree and by number of<br />
terms.<br />
108. Classify –7x 5 – 6x 4 + 4x 3 by degree and by number<br />
of terms.<br />
109. Write the polynomial 6x 2 − 9x 3 + 3<br />
in standard<br />
3<br />
form.<br />
110. Find the zeros of f(x) = (x + 3) 2 (x − 5) 6 and state<br />
the multiplicity.<br />
111. Divide using synthetic division.<br />
(x 3 + 4 − 11x + 3x 2 ) ÷ (6 + x)<br />
112. Solve x 4 − 34x 2 =−225.<br />
1<strong>13</strong>. Evaluate the expression.<br />
5!<br />
114. Evaluate the expression.<br />
7!<br />
4! 3!<br />
115. Use Pascal’s Triangle to expand the binomial.<br />
(s − 5v) 5<br />
116. Simplify.<br />
− 2 − 2 25 − 6 2<br />
117. Divide and simplify.<br />
225x 24<br />
3x<br />
125. Solve the equation. Check the solution.<br />
k + 5<br />
k + 8 = k + 4<br />
k − 5<br />
118. Multiply.<br />
Ê ˆ<br />
6 + 5<br />
Ë<br />
Á<br />
¯<br />
˜<br />
2<br />
119. Write 5x 3 – 5x 2 – 30x in factored form.<br />
3<br />
120. Simplify 162a <strong>13</strong> b 6<br />
positive.<br />
. Assume that all variables are<br />
121. Write an exponential function y = ab x for a graph<br />
that includes (0, 4) and (1, 14).<br />
122. Simplify.<br />
1<br />
10 3<br />
⋅ 100<br />
1<br />
3<br />
123. Write a polynomial function in standard form with<br />
zeros at –5, –2, and –4.<br />
124. Find the inverse of y = 6x 2 − 2.<br />
6