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1. Find out all the zeroes of the polynomial and their multiplicity. Utilizes the fact above to find out the x-intercept which corresponds to each zero will cross the x-axis or only touch it and if the x-intercept will flatten out or not.
2. Find out the y-intercept, (0, P (0)) .
3. Utilizes the leading coefficient test to find out the behavior of the polynomial at the end of the graph.
4. Plot a few more points. It is left intentionally vague. The more points which you plot the better the sketch. At the least you must plot at least one at either end of the graph & at least one point among each pair of zeroes.
We must give a quick warning regarding this process before we really try to use it. This procedure supposes that all the zeroes are real numbers. If there are any complex zeroes then this procedure may miss some pretty significant features of the graph.
In this section we will discussed about non-linear systems of equations. A non-linear system of equations is a system wherein at least one of the variables contains an exponent ot
xifx+6=33..
ac + xc + aw^2 +xw^2 i need to factor the problem above
how do we add integers
37/k-2-k-30
5x8y+9x=0,y=5
x2+4x-21
solve 4x2+12x =0by using quadratic formula
The point where the two asymptotes cross is known as the center of the hyperbola. Standard forms There are two standard forms of the hyperbola, one for each type illustrate
2(5x-4)-6
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