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Polynomials in two variables
Let's take a look at polynomials in two variables. Polynomials in two variables are algebraic expressions containing terms in the form axn y m . The degree of each term is the sum of the exponents in each term & the degree of the polynomial is the largest such sum in polynomial in two variables.
Following are some examples of polynomials in two variables and their degrees.
x2 y - 6x3 y12 + 10x2 - 7 y + 1 degree : 15
6x4 + 8 y 4 - xy 2 degree : 4
x4 y 2 - x3 y3 - xy + x4 degree : 6
6x14 -10 y3 + 3x -11y degree : 14
In these sort of polynomials not every term have to have both x's & y's in them, actually as we see in the last instance they don't have to have any terms which contain both x's and y's. Also, the degree of the polynomial might come from terms involving only one variable. Note as well that multiple terms might have the same degree.
We also can talk about polynomials in three variables, or four variables or as several variables as we require.
triangular with base AB = 48cm and height CH=16cm is inscribed a rectangle MNPQ in which MN: MQ = 9:5 Find MN and MQ
I didn't understand the concept of Technical Coefficients, provide me assistance.
Evaluate following sin 2 ?/3 and sin (-2 ?/3) Solution: The first evaluation in this part uses the angle 2 ?/3. It is not on our unit circle above, though notice that 2 ?/
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