We can use this distributive property to write equivalent algebraic expressions. Distributive Property. Multiplying a number by a sum or difference is the same as multiplying by each number in the sum or difference and then adding or subtracting. Examples :** 6(2 + 4) = 6(2) + 6(4) 8(5 – 3) = 8(5) – 8(3)** Writing Equivalent Expressions Using Distributive Property – Examples. Example 1 :

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How do you identify equivalent expressions?

**Equivalent** **Expressions** **Equivalent** **Expressions** are **expressions** that have the same value. They may look different but will have the same result if calculated. For example, and are **equivalent** **expressions**. See why below: The two **expressions** have the same answer, 27. Therefore, we can say that they are **equivalent** **expressions**.

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How to write equivalent expression?

equivalentleft (x+x,3xright) equivalent(x+x,3x) 2. Apply the formula: e q u i v a l e n t ( a, b) mathrm {equivalent}left (a,bright) equivalent(a,b) =false, where. a = x + x. a=x+x a= x+x and. b = 3 x. b=3x b =3x.

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How do you find the equivalent expression?

equivalent expressionshave the same value but are presented in a differentformat using the properties of numbers eg, ax + bx = (a + b)x are equivalent expressions. Strictly, they are not “equal”, hence we should use 3 parallel lines in the”equal” rather than 2 as shown here.

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What is an equal expression?

**What is an equal expression**? If two things are equivalent, they are the same. Equivalent **expressions** are **expressions** that are the same, even though they may look a little different. If you plug in the same variable value into equivalent **expressions**, they will each give you the same value when you simplify.

How do you write an equivalent expression for property?

2:446:246th Grade Math 10.3c, Write Equivalent Expressions … – YouTubeYouTubeStart of suggested clipEnd of suggested clipWe can write an expression that is equivalent by changing the grouping symbols to different factorsMoreWe can write an expression that is equivalent by changing the grouping symbols to different factors with the associative property of multiplication.

What is an expression using distributive property?

0:042:41Simplify Expressions using Distributive Property – Algebra IYouTubeStart of suggested clipEnd of suggested clipUsing distributive property and to use distributive property is is to distribute a single termMoreUsing distributive property and to use distributive property is is to distribute a single term outside a set of parenthesis. From with two or more terms inside the set of parentheses.

What is an example of an equivalent expression?

Examples of Equivalent Expressions 3(x + 2) and 3x + 6 are equivalent expressions because the value of both the expressions remains the same for any value of x. 3x + 6 = 3 × 4 + 6 = 18. and can also be written as 6(x2 + 2y + 1) = 6×2 + 12y + 6. In this lesson, we learn to identify equivalent expressions.

What does it mean to write an equivalent expression?

Generally, if two things are the same, then it is called equivalent. Similarly, in mathematics, the equivalent expressions are the expressions that are the same, even though the expression looks different. But if the values are plugged in the expression, both the expressions give the same result.

What are 2 examples of distributive property?

It is used to solve expressions easily by distributing a number to the numbers given in brackets. For example, if we apply the distributive property of multiplication to solve the expression: 4(2 + 4), we would solve it in the following way: 4(2 + 4) = (4 × 2) + (4 × 4) = 8 + 16 = 24.

How do you use distributive property to evaluate an expression?

0:316:31Using Distributive Property to Evaluate Expressions – YouTubeYouTubeStart of suggested clipEnd of suggested clipSo if we’re doing six times eight hundred plus twenty most of us remember. The box method. So weMoreSo if we’re doing six times eight hundred plus twenty most of us remember. The box method. So we would put six over here and we would do eight. Hundred.

How do you make an equivalent expression with exponents?

The product of powers property says that when we multiply powers with the same base, we just have to add the exponents. So, xaxb = x(a + b). As you can see, we keep the base the same and add the exponents together.

How do you know if equations are equivalent?

To solve this, you need to find “x” for each equation. If “x” is the same for both equations, then they are equivalent. If “x” is different (i.e., the equations have different roots), then the equations are not equivalent.

What is this expression equivalent to A -> B?

Hence, a. (a+b) is equivalent to a2+ab.

What is equivalent number expression?

An equivalent expression is an expression that has the same value or worth as another expression, but does not look the same. An algebraic example of equivalent expressions is: 2(2x – 3y + 6) is equivalent to 4x -6y + 12.

What expression is equivalent to 81?

Some expressions that are equivalent to 81 are 9^2, 3\times3^3, and 8^2+17.

How do you find equivalent expressions with fractions?

1:212:52Equivalent Forms of Algebraic Fractions – YouTubeYouTubeStart of suggested clipEnd of suggested clipWe have to do is multiply straight across 5 times X 5 X 3 times 1/3. And then we have 5 x over 3 theMoreWe have to do is multiply straight across 5 times X 5 X 3 times 1/3. And then we have 5 x over 3 the second expression we have 1/3.

What expression is equivalent to 81?

Some expressions that are equivalent to 81 are 9^2, 3\times3^3, and 8^2+17.

Which equation is equivalent to log2n 4?

The correct answer is B) 16.

Which expression is equivalent to sine of 7pi 6 )?

The value of sin 7pi/6 in decimal is -0.5. Sin 7pi/6 can also be expressed using the equivalent of the given angle (7pi/6) in degrees (210°). Since the sine function is a periodic function, we can represent sin 7pi/6 as, sin 7pi/6 = sin(7pi/6 + n × 2pi), n ∈ Z.

How do you find equivalent expressions with fractions?

1:212:52Equivalent Forms of Algebraic Fractions – YouTubeYouTubeStart of suggested clipEnd of suggested clipWe have to do is multiply straight across 5 times X 5 X 3 times 1/3. And then we have 5 x over 3 theMoreWe have to do is multiply straight across 5 times X 5 X 3 times 1/3. And then we have 5 x over 3 the second expression we have 1/3.

Distributive Property

Multiplying a number by a sum or difference is the same as multiplying by each number in the sum or difference and then adding or subtracting.

Writing Equivalent Expressions Using Distributive Property – Examples

Use distributive property to write an expression that is equivalent to 3 (10 + 2).

Equivalent Expressions with the Distributive Property

This lesson is using the distributive property to identify and write equivalent expressions.

Summary

Time Frame: 35 – 40 minutes (Length of the lesson can be changed depending on the amount of time spent discussing strategies.)

Background for Teachers

Before teaching this lesson, teachers should have an understanding of how algebra tiles work. If students have not used algebra tiles before, explain the value for each tile to them.

Step 1 – Goals and Outcomes

Learning intentions: Students will be able to identify and write equivalent expressions using the distributive property.

Step 2 – Planning Instruction

Prior to this lesson, students should know the parts of an expression, be able to use the distributive property, and know how to find the GCF of 2 numbers.

Step 3 – Instruction

Bellwork: Display the activity What is the same or different? on the board. I would only give them 3-5 minutes to work on this. Walk around as they are working and choose which students you would like to share their thinking.

Step 4 – Assessments

A few minutes before class is over, have them fill out the exit ticket. There is a printable version and a Google Forms version.

What property can we use to write an equivalent expression?

We can use the** Commutative Property ** of Addition to write an equivalent expression:

When multiplying more than two numbers, does the grouping of the numbers change the product?

When multiplying more than twonumbers, the** grouping of the numbers does not change the product **.

What are the properties of operations?

Properties of Operations. 1.** Commutative Property of Addition ** : When adding, changing the order of the numbers does not change the sum. Example : 3 + 4 = 4 + 3. 2. Commutative Property of Multiplication : When multiplying, changing the order of the numbers does not change the product.

When multiplying, does changing the order of the numbers change the product?

When multiplying,** changing the order of the numbers does not change the product. **

What is distributive property calculator?

Distributive Property Calculator is** a free online tool that displays the solutions for the given expression using the distributive property. ** BYJU’S online distributive property calculator tool makes the calculations faster and it displays the simplification of numbers in a fraction of seconds.

What property do numbers obey?

The different properties are** associative property, commutative property, ** distributive property, inverse property, identity property and so on. The distributive property is the one which allows us to multiply the number by a group of numbers, …

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The Distributive Property: Find the product mentally. Show the steps you used. 8*34 I know that 8*34=272 but how you do it with Distributive Property? Thanks!

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1 Which property is used in the equation below? 12 (x + 4) = 12x + 48 A Associative Property of Addition B Commutative Property of Addition C Distributive Property D Reflexive Property 2 Which expression is equivalent to 3 x – 3

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What property justifies that 6x+9/3 =2x + 3? (it isn’t like 6x plus the fraction 9/3, it’s like the expression 6x + 9 divided by 3.) A. Commutative Property of Addition B. Commutative Property of Multiplication C. Distributive