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For Chiraqi am offering a $40 bonus for 66 questions.1.) In a right triangle, find the length of the side not given. B=1,c=sqrt 10. The length of the third side is?2.) Factor completely. 45w^2 + 50wg + 125g^23.) Multiply. (v + t) (v^2 – vt + t^2)4.) Multiply. (- 2n)^2 (4n^3)^25.) (25b^ + 10b^2 + 37b + 41) / (5b + 4)6.) Solve. 4x^4 – 8x^2 + 3 =07.) Find the vertex, the line of symmetry, and the maximum or minimum value of F(x). graph the function.8.) Solve : sqrt 3x +24 = x+29.) Write a quadratic equation in the variable “x” having the given numbers as solutions. Type the equation in standard form, ax^2 + bx + =0. Solution:2,only solution10.) Solve: (x + 19) (x – 7) (x + 7)>011.) Find the following: ^20 sqrt (-6)^2012.) Simplify by factoring. Assume that all expressions under radicals represent nonnegative numbers.13.) Find the variation constant and an equation of variation where Y varies directly as X and Y=8 when X = 4. the variation constant is k=?, the equation of variation is Y =?14.) Rewrite with a rational exponent. ^3sqrt 2015.) Multiply. ( w + 1/3) ( w + 1/2) 16.) Divide and simplify. 3v – 15/14 / v – 5/4v17.) Find the following. Assume that variables can represent any real number. Sqrt (a + 1)^218.) Television sets. What does it mean to refer to a 20-in TV set or a 25-in TV set? Such units refer to the diagonal of the screen. A 35-in TV set also has a width of 28 inches. What is the height?19.) Simplify by removing factors of 1. Q^2 – 49/ (q + 7 )^220.) Use rational exponents to write x^1/6 * y ^1/2 *z ^1/9 as a single radical expression.21.) Factor completely. 7x^8 – 63x^7 + 42x^622.) Multiply and simplify. Assume variables represent nonzero real numbers. Z^16 * z^023.) Add. (4r^4 -4r^3 + 5r^2 + 17r – 10) + (r^5 + 9r^3 + 6r^2 – 5r + 5) + ( - 7r^4 + r^2 – 7r -5)24.) Express using a positive exponent. X^-825.) Rewrite the following expression with positive exponents. (45xy)^ - 2/326.) Factor completely. 64 a ^2 – 4927.) Convert to a decimal notation. 8.34 * 10^728.) Factor the trinomial. B^3 – 2b^2 – 24b29.) Use the foil method to find the product. (9x^2 – 5) ( x^5 – 5)30.) Perform the indicated operations and simplify. W-6/w-8 – w+1/w+8 + w – 40/w^2 – 6431.) Jack usually mows his lawn in 5 hrs. Marilyn can mow the same yard in 7 hrs. how much time would it take for them to mow the lawn together?32.) Factor completely. 49w^2 + 25 – 70w33.) Solve a^2 + 2a – 35 = 034.) Factor s^2 + 12s + 3635.) If a pro basketball player has a vertical leap of about 30 inches, what is his hang time? Use the hang –time function v=48t^236.) Add. (6x^2 – 6xy + y^2) + ( - 9x^2 – 2xy – y^2) ( x^2 + xy – 7y^2)37.) Divide and simplify. H^9/h^1538.) Evaluate the polynomial for x=6.39.) Use rational exponents to simplify. ^4 sqrt x^840.) Find the vertex, the line of symmetry, the maximum or minimum value of the quadratic function, and graph the function. F(x) = -2x^2 + 2x +741.) For the following equation, state the value of the discriminant and then describe the nature of the solutions. 17x^2 + 5x – 16 = 042.) If the sides of a square are lengthened by 6 cm, the area becomes 121 cm^2. Find the length of a side of the original square.43.) Use the quadratic formula to solve the equation. 2x^2 – x = - 944.) Multiply. (5 sqrt 2 – 15 sqrt 5 ) ( 2 sqrt 2 + 6 sqrt 5)45.) Solve. 1/w = 8/w – ½46.) Find the x-intercepts for the graph of the equation y=x^2 – 3x – 10.47.) Simplify by removing factors of 1. 7t^2 + 7t/63t^2 + 49t48.) Identify the degree of each term of the polynomial and the degree of the polynomial. -3x^3 +9x^2 + 8x +5. First term is?, second term is?, third term is? The fourth term is? The degree of the polynomial is?49.) Find a polynomial for the perimeter and for the area (picture of a square) top side= b+4, side =b. the perimeter is? The area is?50.) Find all numbers for which the rational expression is undefined. R^3 – 3r/ r^2 – 951.) Subtract the polynomials. (-10a^2 + 9a +2) – (7a^2 + 2)52.) Multiply and simplify. 9a^2 / 3a^2 – 24a + 48 * 3a-12/3a53.) Rationalize the denominator. Assume that all expressions under radicals represent positive numbers. Sqrt r - sqrt s / sqrt r + sqrt s54.) Multiply. (9x + 7 ) ( 4x^2 + 6x + 5 )55.) Solve for x. 4x(x-9) – 5x(x – 8) = -556.) Multiply and simplify by factoring. Assume that all expressions under the radicals represent nonnegative numbers. ^3sqrt y^7 * ^3sqrt 81y^857.) Factor. 20 – 12b + b^258.) Solve 2x^2 = 10. Find the x – intercepts of f(x) = 2x^2 – 10.59.) Simplify by taking roots of the numerator and the denominator. Assume that all expressions under the radicals represent positive numbers. ^3sqrt 1000x^14/y^360.) Subtract. Simplify, if possible. 7 – v/v – 3 – 8v – 9/3-v61.) Subtract. Simplify by collecting like radical terms if possible. 9sqrt 18 – 9 sqrt 262.) Solve. S^2 – 6s – 27 = 063.) Find the greatest co

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