|whatever| < p means −p < whatever < p
For example, |x − 5| < 14 becomes −14 < x − 5 < 14.
And here’s another general rule: To solve an inequality in the form |whatever |> p, where p > 0, just
put that “whatever” outside the range −p to p:
|whatever| >p means whatever < −p OR whatever > p
For example, becomes OR .
Well, you’ve seen a lot of algebra in this chapter. You’ve seen ten of the test makers’ favorite algebra
situations. You’ve reviewed all the relevant Math 2 algebra facts and formulas. And you’ve learned
some effective Kaplan test-taking strategies. Now it’s time to take the Algebra Follow-Up Test to
find out how much you’ve learned.
THINGS TO REMEMBER:
The Rules of Exponents
Combining Like Terms
Multiplying Monomials
1. (xm)(xn) = xm+n
2.
3. (xm)n = xmn
4. (xn)(yn) = (xy)n
5.
ax + bx = (a + b)x
ax − bx = (a − b)x