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    Basic Algebra

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    Algebraic expression

    Write the answer to the problem as an algebraic expression. A football player gained d yards rushing. On the next down he gained 32 more yards. How many yards did he gain?

    Solve the equation, and check your solution

    Solve the equation, and check your solution 2 (6s +7) - 8s = 2 (2s + 6) - 13 The solution set is (Type N if the solution is the empty set. Type R if the solution is all real number.)

    Equation

    Solve the following equation for w 2w+10=38 simplify answer as much as possible

    Simplify

    Simplify the following expression: x-7x.

    What are the steps of the order of operations? Why is it important that you follow the steps rather than solve the problem from left to right? Write an expression which can be simplified using at least three of the following: Groupings (parenthesis, brackets, or braces) Exponents Multiplication or division Addition or subtraction Also, I need help with solving this problem: 2(2-3)^3+6/3+(8-5)

    What are the steps of the order of operations? Why is it important that you follow the steps rather than solve the problem from left to right? Write an expression which can be simplified using at least three of the following: Groupings (parenthesis, brackets, or braces) Exponents Multiplication or division Addition o

    Algebra: Solving equations variables

    Please show me the work and answers to these. sqrt = square root sign 'x' is a variable Problem 1 sqrt2x - 5 divide by 'x' = -3 divide by sqrt2x + 5 Problem 2 x-1 divide by sqrt6 = sqrt6 divide by 'x' Problem 3 1 divide by x - 1 divide by x-1 = 1 divided 6

    Mathematics - Algebra - Quadratic Equations Problems

    Solving Quadratic Equations - 2. Give exact and approximate solutions to three decimal places. (Type an exact answer, using radicals as needed. Rationalize all denominators. Express complex numbers in terms of i. Use a comma to separate answers as needed.) 3. Give exact and approximate solutions to three decimal places

    Quadratic equations

    1) How do you know if a quadratic equation will have 1, 2, or no solution? 2) How do you find a quadratic equation if you are given only the solution? 3) Is it possible to have different quadratic equations with the same solution, if so why? 4) Provide two solutions in which to create a quadratic equation for.

    Graphing inequalities and solving equations

    Section 2.3 Solve for specified variable 2. W = gh: for g 6. 2x + 3y = 17; for y 10. y = mx + b; for x 14. A = 5H (b + B); for b Section 2.4 2. {x|x ≥ - 7} 6. {x|-7/8 ≥ x} 10. {x|-3 ≥ x ≥ -7} Graph the solution set and write it in interval notation 18. x + 2 &#8804

    Algebra - Polynomial and Rational Functions

    One of the advantages of rational functions is that even rational functions with low-order polynomials can provide excellent fits to complex experimental data. Linear-to-linear rational functions have been used to describe earthquake plates. As another example, a linear-quadratic fit has been used to describe lung function afte