Following completion of your weekly readings, complete the exercises in the "Projects" section on page 331 of Mathematics in Our World. You should be...

Following completion of your weekly readings, complete the exercises in the “Projects” section on page 331 of Mathematics in Our World.You should be concise in your reasoning. For Project #1, work only equations (a) and (c), but complete all 6 steps (a-f) as shown in the example. For Project #2, please select at least five numbers; 0 (zero), two even, and two odd. Make sure you organize your paper into separate projects.The assignment must include (a) all math work required to answer the problems as well as (b) introduction and conclusion paragraphs.Your introduction should include three to five sentences of general information about the topic at hand.The body must contain a restatement of the problems and all math work, including the steps and formulas used to solve the problems.Your conclusion must comprise a summary of the problems and the reason you selected a particular method to solve them. It would also be appropriate to include a statement as to what you learned and how you will apply the knowledge gained in this exercise to real-world situations.This is "projects" from pg 331 in text book:complete the exercises in the “Projects” section on page 331 of Mathematics in Our World.You should be concise in your reasoning. For Project #1, work only equations (a) and (c), but complete all 6 steps (a-f) as shown in the example.For Project #2, please select at least five numbers; 0 (zero), two even, and two odd. Make sure you organize your paper into separate projects.1. An interesting method for solving quadratic equationscame from India. The steps are(a) Move the constant term to the right side of theequation.(b) Multiply each term in the equation by four timesthe coefficient of the x2term.(c) Square the coefficient of the original x term andadd it to both sides of the equation.(d) Take the square root of both sides.(e) Set the left side of the equation equal to thepositive square root of the number on the right sideand solve for x.(f) Set the left side of the equation equal to thenegative square root of the number on the right sideof the equation and solve for x.Example: Solve x2+ 3x − 10 = 0.x2+ 3x = 104x2+ 12x = 404x2+ 12x + 9 = 40 + 94x2+ 12x + 9 = 492x + 3 = ±72x + 3 = 72x = 4x = 22x + 3 = −72x = −10x = −5Try these.(a) x2− 2x − 13 = 0(b) 4x2− 4x + 3 = 0(c) x2+ 12x − 64 = 0(d) 2x2− 3x − 5 = 0