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In the earlier section we solved equations which contained absolute values. In this section we desire to look at inequalities which contain absolute values. We will have to examine two separate cases.
Inequalities Involving < and ≤
As we did with equations let's begin by looking at a fairly simple case.
p ≤ 4
This says that no matter what p is it ought to have a distance of no more than 4 from the origin. It means that p have to be somewhere in the range,
-4 ≤ p ≤ 4
We could have alike inequality with the < and obtain a similar result.
Generally we have the following formulas to use here,
If |p| ≤ b, b = 0 then - b ≤ p ≤ b
If |p| < b, b =0 then - b < p < b
is (1,7),(2,7),(3,7),(5,7) a function
Actually these problems are variants of the Distance/Rate problems which we just got done working. The standard equation which will be required for these problems is, As y
change radical to an algebraic express with fractional exponets 5^x to the 3 power.
Given that x=2 is a zero of P ( x ) = x 3 + 2x 2 - 5x - 6 determine the other two zeroes. Solution Firstly, notice that we actually can say the other two since we know th
2/3N + 4 = -26 solve for n, but what do i do with the fraction?
3b^7*5b^4
#7.
turn into an inequality expression, y= (0,330) x= (110,0)
2a*2b
how do i find the length of the sides of a right triangle
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