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The second method of solving quadratics is square root property,
If p2 = d then p =±d
There is a (potentially) new symbol that we have to define first in case you haven't seen it still. The symbol "± " is named as : "plus or minus" & i.e. exactly what this tells us. This symbol is shorthand which tells us that we actually have two numbers here. One is p =√d and the other is p = √- d .
It is a fairly simple property to use, however it can just used on a small portion of the equations which we're ever likely to encounter. Let's see some examples of this property.
In this section we will see how knowledge of some rather simple graphs can help us graph some more complexes graphs. Collectively the methods we will learn in this section are cal
k^(2-) k-30
Find regular grammar for a(a+b)*(ab*+ba*)b
12 X 6 = FIND THE ESTIMATE AND RECCORD THE PRODUCT
what is t
6 is to 15 as 36 is to
Finding Zeroes of a polynomial The below given fact will also be useful on occasion in determining the zeroes of a polynomial. Fact If P (x) is a polynomial & we know t
find the sum upto n terms of the following sequence 3+33+333+... n terms
If you have a ten by ten mile square and one square of land is perserved for a cementary how many cementaries can you fit in one square. There are fourty-six cementaries.
Example: prove that the roots of the below given polynomial satisfy the rational root theorem. P ( x ) = 12x 3 - 41x 2 - 38x + 40 = ( x - 4) (3x - 2) ( 4x +5) Solution
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