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2x2 - 3x-5
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∙ 11y ago
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How do you pronounce polynominal?
The correct pronunciation is: "pawh-lee-NO-me-uhl".
How do you say 'polynomial' in Bulgarian?
polyNOMIAL or polyNOMINAL. Nomial in Bulgarian means nothing. Pls. check and ask the question again.
Is 2 to the power of x a polynominal?
No, 2X is an exponential function. In order to be a polynomial, the terms of an expression must be in the form AxN, such as in 3x2 + 5x - 15.
How do you identify the polynominal by name and degree of -8x2 -2x 8?
-8x2 - 2x + 8 this is a quadratic equation or a second order polynomial it is a second order polynomial because it has a term in x2 For every polynomial we name it according to the highest power term in the equation.......
What are chronological development of solutions in quadratic polynomial?
well if you take into consideration the depth of the sqaure route then multiply by te pythagros therum of a qaudratic polynominal soultion, the answere should be divided my 0.325 and then click the big x in the top right hand corner. YES.
Is second-term polynominal a bionomial polynominal?
A binomial is an algebraic expression of the sum or the difference of two terms. A polynomial is an expression of more than two algebraic terms, esp. the sum of several terms that contain different powers of the same variable(s). The degree of a polynomial is the highest degree of its terms. Now that we have the definitions and the correct spellings out of the way, the answer to your question is a qualified no. There's no such thing as a second-term polynomial. I suspect you mean second degree, but both binomials and polynomials can be second-degree. There's also no such thing as a binomial polynomial. Expressions of two terms are binomials, more than two terms are polynomials, exactly three terms are trinomials.
How do you determine the number of real roots in a polynomial?
For a general polynominal, the cubic, quartic, and greater formulæ are too hellishly hard to work with, so you would need to plot the function or use Newton's/somesuch method to count the real roots by hand. If the polynomial has integral roots, you can use synthetic division to peel off the degrees to see if they factor wholely into binominals; then all roots will be real and explicit. Good luck:
How do you find the polynominal of perimeter and the area?
Finding the area of any planar polygon can be done in many ways. If we are dealing with squares or rectangles, this all becomes much easier. For one moment, let's look at a method that works for any and all planar polygons.It is called the surveyors method. You need to know the points that make up the vertices of the polygonal area. Here is how it works. The surveyor's formula says if the vertices are (x1,y1), (x2,y2), ..., (xn,yy), then Area= A = (1/2)[Det(x1,x2,y1,y2)+Det(x2,x3,y2,y3)+ ... +Det(xn,x1,yn,y1)], where Det(a,b,c,d) = a*d-b*c. In the case of a square of length L, the area is L^2 If it is a rectangle of length L and width W, the area is LW. The perimeter of the square is 4L and the perimeter of the rectangle is 2L+2W. For any planar polygon, you find the perimeter by just adding the length of the sides.
