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B. 2x2 – 2x – 3. C. 3x2 – 2x – 3Questions & answersBrainly.comQuestionWrite and simplify the polynomial represented by the model.Answer · 0 votesA polynomial is an expression that consists of variables, coefficients , and constants, that involves only the operations of addition, subtraction, multiplication, and non-negative integer exponents. To simplify a polynomial, we combine like terms, which means we add or subtract terms that have the same variables and exponents. This results in a polynomial in standard form , where the terms are arranged in descending order of exponents. The simplified polynomial represents the same equation as the original polynomial but in a more condensed and organized form . To know more about descending order click on below link: https://brainly.com/question/320500# #SPJ11MoreBrainly.comQuestionWrite and simplify the polynomial represented by the model 3 squares; 2 black rectangles; 3 small boxes ; 1 black square 6 small black boxesAnswer · 0 votesAnswer: 3 + 1 black square, 3 small boxes + 6 small black boxes, and 2 black rectangles ;)MoreGauthmathQuestion1. Write and simplify the polynomial represented by the model. 1 pointAnswer · 99 votesAnswer: .MoreCheggQuestionWrite and simplify the polynomial represented by the model. -2x^(2)+2x+3 2x^(2)-2x-3 3x^(2)-2x-3 2x^(2)-2x+3Answer · 0 votesAnswer :-MoreGauthmathQuestion1. Write and simplify the polynomial represented by the model. 1 point -2x2+2x+3 2x2-2x-3 3x2-2x-3 2x2-2x+3Answer · 188 votesAnswer: .MoreCheggQuestionWrite and simplify the polynomial represented by the modet. C -2x^(2)+2x+3 0x^(2)-2x-3 03x^(2)-2x-3 C 2x^(2)-2x+3Answer · 0 votessolution. Add the expressions. C-2x^(2)+2x+3+0x^(2)-2x-3+3x^(2)-2x-3Ccdot(2x^(2))-2x+3MoreStudy.comQuestionDraw an algebra tile model for the polynomial in simplified form: 8x2−4x−3x2+6+2x−7.Answer · 0 votesPolynomial expressions can be understood by modelling an algebraic tile. Algebraic tiles serve as a catalyst for better understanding involving algebraic equality properties such as the additive property. The given polynomial in the problem can be modelled using algebraic tile as shown below.Algebraic Tile Model for the Polynomial in the ProblemThe simplified form can be obtained by adding like terms. For the figure above, the red ones cancel with the blue ones in the order of the same magnitude. Thus, the simplified form of the polynomial in algebra tile model isSimplified Algebraic Tile Model for the Polynomial in the ProblemHere is the simplified expression: 5x2−2x−1.MoreQuizletQuestionWrite a simplified polynomial that represents the length of the rectangle.Answer · 0 votesThe goal of this task is to write a simplified polynomial that represent the length of the rectangle. It is known that:$$w=x+1,~~A=x^3+3x^2+5x+3$$In order to do so, remind yourself that the area of the rectangle is given by:$$A=lcdot w$$So, the length of the rectangle is represented by:$$l=dfrac{A}{w}Leftrightarrow l=dfrac{x^3+3x^2+5x+3}{x+1}$$ Work:$$begin{array}{}phantom{;;;;;;;;;;;;;;;;;;;;;;;;;;}{x^2+2x+3}~~~~~~~~x+1overline{smash{)}x^3+3x^2+5x+3}phantom{}underline{x^3+x^2}phantom{;;;;;;;;;;;;;;;;;;;;}2x^2+5x+3phantom{;;;;;;;;;;;;;;}underline{2x^2+2x}phantom{;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;}3x+3 phantom{;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;}underline{3x+3} phantom{;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;}0end{array}$$So, polynomial that represent the length of the rectangle is:$$x^2+2x+3$$$x^2+2x+3$MoreQuoraQuestionHow do I write and simplify the polynomial expression that represents the perimeter of the sweet potato field if x=3. (P=2l + 2w). " (x + l) is the width and (6x + 2) the length?Answer · 7 votesThis is a very strangely posed question. It looks like they want you to solve the problem the hard way by writing a long polynomial expression first and substituting for x later. That might be the case if they don’t know the value of x and just want a general formula that works for any x. I’ll do it that way first and then do it the short way.Given: P = 2l + 2w where l = 6x + 2, w = x + l, x = 3P = 2(6x + 2) + 2(x + l) = 2(6x + 2) + 2(x + (6x + 2))P = 2(6x + 2) +2 (7x + 2)P = 12x + 4 +14x + 4P = 26x + 8 This is the simplified polynomial.Substituting x = 3: P = 26(3) + 8 = 78 + 8 = 86Of course no one would do it that way. They would first simplify the length and width by substitution. Since x = 3…l = 6x + 2 = 6(3) + 2 = 18 + 2 = 20w = x + l = 3 + 20 = 23P = 2l + 2w = 2(20) + 2(23) = 40 + 46 = 86MoreSocraticQuestionHow do you write a polynomial that represents the volume of a box that is a rectangular prism has the dimensions length x+6, width x-2, and height x-1?Answer · 0 votesThe volume of a rectangular prism is simply the product of its three dimensions: in your case, the volume of the prism is, given x,(x+6)(x−2)(x−1).A polynomial is a sum (with some coefficients) of powers of x, so, if we expand the product just written, we have((x+6)(x−2))(x−1)=(x2−2x+6x−12)(x−1)=(x2+4x−12)(x−1)=x3+4x2−12x−x2−4x+12=x3+3x2−16x+12Which is a polynomial, and expresses the volume of the prismMoreBartleby.comQuestionWrite a simplified polynomial to represent the perimeter and area of the triangle below.Perimeter:Arca:|*+5,x+3x-1Useyour polynomiial to find the perimeter and area when x = 4.Answer · 0 votesStep 1 Given triangle perimeter is x+5 + x2-1 +x2+3x-1 ∴ Perimeter = 2x2+4x+3 Area = 12×base×heightArea = 12x2-1x+5.MoreStack OverflowQuestionI am trying to write a function for simplifying terms in a polynomial:Suppose that we can represent each terms by a two-member int array which the first member shows variable and the second member is the coefficient. for example 4a and 3b could be represented by (1, 4) and (2, 3), respectively. in these examples we have shown the variables (a, b, .) by an integer based on alphabetic order (a:1, b:2, c:3, .).Therefore, a polynomial could be represented as a vector<-int*> of these terms. for example 4a+2b+10c could be shown like {(1,4), (2,2), (3,10)}.Now, the goal is to simplify a polynomial. for example:2a+3c-a+5t-3c = a+5tI have written a code in C++ to do this job but it's super slow for large polynomials.void simplify (vector &p){vector:: iterator it1 = p.begin();vector:: iterator it2;while (it1!=p.end()){if ((*it1)[1]!=0) // if the coefficient is not equal to zero{it2 = it1+1;while (it2!=p.end()){if ((*it1)[0]==(*it2)[0]) //if the variables are similar{(*it1)[1] += (*it2)[1];(*it2)[1]=0; //set the coefficient equal to zero}it2++;}}it1++;}it1 = p.begin();while (it1!=p.end()) //removing the terms with zero coefficient{if ((*it1)[1]==0)it1 = p.erase (it1);elseit1++;}}I appreciate everyone who can show me what are the code problems and how can I increase my code speed.Answer · 1 voteThere are certainly a few things you may change in your code. But since your chief concern is regarding the efficiency, I would recommend the first action you take to be using a different algorithm.Your current algorithm checks the remainder of the vector for each element, seeking the same symbol and adding the ones you found to get a final coefficient. Therefore your algorithm is;for i in range(0, p.size()):for j in range(i+1, p.size()):// do the processingAs you may notice yourself, the complexity of this algorithm is O(N2), which is the primary reason your code is inefficient.As an alternative, you may just iterate over the vector and put the values to a std::set. (assuming STL is not off-limits, given your usage of std::vector) Below is a crude implementation of my idea, based on your code.void simplify (vector &p){vector::iterator it1 = p.begin();vector::iterator it2 = p.end();map m;map::iterator itMap1, itMap2;while (it1!=it…MoreNumeradeQuestionWrite a simplified polynomial that represents the length of the rectangle. CAN'T COPY THE FIGUREAnswer · 4 votesvery so we're talking about a rectangle and so we know that the area of a rectangle is the length times the width And that means the link is equal to the area divided by the width. Well, in this case, we know that the area is X cute plus three x cleared plus five X plus three. And we know that the with is explosive one. So if we divide those two polynomial is, we can find an expression for the length. I'm going to use synthetic division because this is X plus one. And so I have 135 and three. And so when I bring down my one one times, negative one is negative one added to three years to two times negative. One is negative. Two out of five is three, three times negative. 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