### College Algebra : Solving Equations (9 Problems)

Please help with the following attached questions: 8, 14, 16, 20, 42, 44, 46, 52 and 58 (See attached file for full problem description)

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Please help with the following attached questions: 8, 14, 16, 20, 42, 44, 46, 52 and 58 (See attached file for full problem description)

Please help with the following attached questions: 16, 20, 30, 32, 42, 50, 56 and 64. (See attached file for full problem description)

Please help with the following attached questions: 12, 14, 18, 32, 42, 50, 56 and 64. (See attached file for full problem description)

Please help with the following attached questions: 2, 14, 16, 24, 22, 30, 36, 50 (See attached file for full problem description)

Please answer the following attached questions: 14, 16, 20, 34, 42, 52, 66, 72 (See attached file for full problem description)

How do I figure out the addition and multiplication tables for: Z mod 2 [x] / (x^2) ?

Find the exact values: 1) log (base 10) 1000 2) ln e^-100 3) log (base 5) (1/25) 4) log (base10) (0.1) 5) log (base 12) 3 + log (base 12) 48 6) 2^(log(base 2) 3 + log(base 2) 5) 7) e^(ln 15) 8) e^(3ln2) 9) log(base 8)320 - log(base8)5 -------------------------------------------------------------------------------

1) Using the quadratic equation x2 - 4x - 5 = 0, perform the following tasks: a) Solve by factoring. b) Solve by completing the square. c) Solve by using the quadratic formula. 2) For the function y = x2 - 4x - 5, perform the following tasks: a) Put the function in the form y = a(x - h)2 + k. b) What is the line of s

(See attached file for full problem description) --- ? Identify the document by typing your full name and section number next to the yellow text. ? Rename the file by adding your last name to current file name (e.g., "u1ip_lastname.doc"). ? Type your answers next to the yellow text. ? To show your work, you will need t

When using the quadratic formula to solve a quadratic equation (ax2 + bx + c = 0), the discriminant is b2 - 4ac. This discriminant can be positive, zero, or negative. How can I create three unique equations where the discriminant is positive, zero, or negative, and for each case, explain what this value means to the graph of

Basic equations with logarithms. See attached file for full problem description.

Y = x^2 - 4x - 5 = x^2 - 2*2*x - 5 = ( x^2 - 2*2*x +2^2 ) - 2^2 - 5 = (x-2)^2 - 2^2 - 5 = (x-2)^2 - 4 - 5 = (x-2)^2 -9 y = (x-2)^2 -9 How do I put this in the form y=a(x-H)^2+K, how do I graph this function, and why is it not necessary to plot points to graph when using y=a(x-h)^2+K?

If John has 300 feet of lumber to frame a rectangular patio (the perimeter of a rectangle is 2 times length plus 2 times width). He wants to maximize the area of his patio (area of a rectangle is length times width). What should the dimensions of the patio be? How do I set up this equation?

Using the Quadratic equation: x2 - 4x - 5 = 0. How do I solve this by factoring? by completing the square? & solve by Quadratic formula?

Please see the attached file for the fully formatted problems.

Modern Algebra Group Theory (XXVII) Subgroups of a Group Cosets of Su

Modern Algebra Group Theory (XXVII) Subgroups of a Group Cosets of S

The minimum value of z = 5x + 15y, subject to 4x + 3y > 72 6x + 10y < 174 x > 0, y > 0 occurs at: A. (0, 17.4) B. (9, 12) C. (18, 0) D. (29,0)

Select the point which is in the feasible region of the system of inequalities: 4x + y < 8 2x + 5y < 18 x > 0, y > 0 A. (2,4) B. (-1,2) C. (1,3) D. (4,1)

Modern Algebra Logic (XXII) Tautologies The Laws of Logic

Modern Algebra Logic (XIX) Tautologies The Laws of Logic

Modern Algebra Logic (XV) Tautologies The Laws of Logic

Modern Algebra Logic (X) Tautologies The Laws of Logic The Basic Logical Laws The Laws of Addition (I) To prove that p => pVq is a tautology. The fully formatted problem is in the attached file.

1. Convert the following equations into logarithmic form: a. 9 = 4^x b. 3 = 6^y c. 5 = 7^y d. X = 9^y 2. Convert the following equations into exponential form: a. X = log36 b. -5 = log3Y c. X= log4Y d. 1000 = log5Z 3. Simplify the following expressions: a. X5 * X7 b. Z10/Z11

The product of two consecutive even numbers is 1088. Find the numbers.

17. Solve the equation 3 x^2 + 5x = -2 for x. 18. Solve the equations x^2 + 5x + 2 = 0 for x.

Find inverse f(x)= 1/X-1 Convert to an expression involving exponent Loga 4=3 Laws of exponents. 5^3 /5^(3-1) Solve x^3 -6x^2 +8x=0 Find x, y intercepts 2x^2-4x+1

4^(1-2x) =2^(1-2x) 4^x-2^x=0 4^x=8^x

Given an example of squared roots: Let x be a real number such that x > 0. Then there is a positive real number y such that y2 = y?y = x Let S = {s є R: s>0 and s2<x} The S is not empty since x/2 є S, if x<2 and 1 є S otherwise. S is also bounded above since, x+1 is an upper bound for S. Let y be the l

1. Show that if A and > are denumerable disjoint sets then A u > is denumerable 2. Show that every set of cardinalty c contains a denumerable subset 3. Show by induction that 6 divides n^3 - n for all n in N