# 3 4 x 3 4

- What is 3/4 times 3/4? - Fraction Multiplication
- How do you solve the system #(3/4)x - (1/2)y = -(1/2)# and #x + y = -(3/2)#?
- Pre-Algebra Examples
- Equations and Inequalities Involving Signed Numbers

## What is 3/4 times 3/4? - Fraction Multiplication

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If you're seeing this message, it means we're having trouble loading external resources on our website. To log in and use all the features of Khan Academy, please enable JavaScript in your browser. Math Arithmetic Fractions Multiplying fractions. Intro to multiplying 2 fractions. Multiplying 2 fractions: fraction model. Multiplying 2 fractions: number line. Practice: Multiplying fractions with visuals.

If you're seeing this message, it means we're having trouble loading external resources on our website. To log in and use all the features of Khan Academy, please enable JavaScript in your browser. Growing by a percentage. Solving an equation for a variable. Next lesson. Current timeTotal duration

Enter a polynomial inequality along with the variable to be solved for and click the Solve button. In chapter 2 we established rules for solving equations using the numbers of arithmetic. Now that we have learned the operations on signed numbers, we will use those same rules to solve equations that involve negative numbers. We will also study techniques for solving and graphing inequalities having one unknown. Using the same procedures learned in chapter 2, we subtract 5 from each side of the equation obtaining. Always check in the original equation.

## How do you solve the system #(3/4)x - (1/2)y = -(1/2)# and #x + y = -(3/2)#?

## Pre-Algebra Examples

There is an extremely complicated formula for solving cubic equations. Some calculators have this formula built in and therefore can be used to solve cubic equations. We are going to learn how these equations can be solved by factorising. Multiplying the brackets together we see that the constant term, 4, must be the number we get when we multiply a, b and c together. All the solutions a, b and c must be factors of 4 so there are not many whole numbers that we need to consider. This method involves finding integers that are factors of can be divided into the constant term and then testing whether these integers are solutions of the equation. Unfortunately we cannot assume that the solutions of a third degree equation are all integers.

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## Equations and Inequalities Involving Signed Numbers

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