Find a polynomial that represents the perimeter of the figur

Find a polynomial that represents the perimeter of the figure below. Multiply the polynomials. -x^2y(6xy - 23/3 x^2 + 19/2 y^4) Multiply the polynomials. (11t - s) (t + 5s) Multiply the polynomials. (10z + 5) (z^2 - 2z + 2) Multiply the conjugates. (8x - 9) (8x + 9) Multiply the conjugates. (-8z + 3t) (-8z - 3t) Square the binomial. (2w - 4t)^2 If the length of one side of a square is given by 5x^2 - 8x, find and simplify a polynomial that describes the area of the square. Find a polynomial that represents the area of the figure below.

Solution

30. The polynomial is p(a) =a2 + a+2a2 +a -5+2a2 -18 = 5a2+2a -23.

31. –x2y[ 6xy -23x2/3+19y4/2] = -6x3y2+ 23x4y/3 - 19x2y5/2 = 23x4y/3-6x3y2- 19x2y5/2.

32. (11t-s)(t+5s) = 11t2 –st +55st -5s2 = -5s2+54st +11t2

33.(10z+5)(z2-2z+2) = 10z3 +5z2-20z2-10z +20z +10 = 10z3 -15z2+10z +10

34.(8x-9)(8x+9) = (8x)2-92 = 64x2 -81 [ as (a-b)(a+b) = a2 –b2 ]

35.(-8z+3t)(-8z-3t) = (-8z)2 –(3t)2 = 64z2-9t2

36.(2w-4t)2 = (2w)2 -2*2w*4t +(4t)2 = 4w2-16wt+ 16t2 [ as (a-b)2 = a2 -2ab+b2 ]

37. The side of a square is 5x2-8x. Then its area is side2=(5x2-8x )2=(5x2)2-2*5x2*8x+(8x)2= 25x4-80x3+64x2

38. There is no figure.

 Find a polynomial that represents the perimeter of the figure below. Multiply the polynomials. -x^2y(6xy - 23/3 x^2 + 19/2 y^4) Multiply the polynomials. (11t

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