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First, the standard form of a quadratic equation is
ax2 + bx + c = 0 a ≠ 0
Here the only needs are that we have an x2 in the equation. We guarantee that this term will be exist in the equation by needing a ≠ 0 . However, Note that it is okay if b and/or c are zero.
There are several ways to solve quadratic equations. The first two methods won't always work, yet are possibly a little simpler to use while they work. In This section we will cover with these two methods.
rectangular coordinate system
If a firm sellings its product at a price $p per unit, customers would buy q units per day where q = 1,350 - p. The cost of producing q units per day is $C(q) where C(q) = 50q + 36
2xy/8xy
2x+y/x+3y=-1/7and 7x+36y=47/3 hence find p if xy=p=x/y
6x960=k
Vertical asymptote In our graph as the value of x approaches x = 0 the graph begin gets extremely large on both sides of the line given by x = 0. This line is called a vertical
Graph the relation in the table. Then use the vertical-line test. Is the relation a function? Graph the relation in the table. Then use the vertical-line test. Is the relation a fu
2x^2+7x+3/x^2-2x-15
-2
what is t
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