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The perfect square rule is a technique used to expand expressions that are the sum or difference of two squares, such as (a + b)^2 or (a - b)^2. The rule states that the square of the sum (or difference) of two terms is equal to the sum (or difference) of the squares of the terms plus twice the product of the terms.

We need to expand the expression 4 7 (8 h + 3). Distribute 4 7 to each term inside the parentheses: Multiply 4 7 by 8 h: 4 7 × 8 h = 14 h. Multiply 4 7 by 3: 4 7 × 3 = 5.25. Combine the results: The expanded expression is the sum of the two terms obtained above: 14 h + 5.25. So, the expanded form of 4 7 (8 h + 3) is 14 h + 5.25.

To expand 7/4(8h+3), we distribute the 7/4 to both terms inside the parentheses. Here's the step-by-step process: 7/4 * 8h = (7/4) * 8h = 7 * 8h / 4 = 56h / 4 = 14h

To expand the expression 7/4(8h + 3), we can follow the order of operations, which is commonly remembered as PEMDAS (Parentheses, Exponents, Multiplication and Division, and Addition and Subtraction). First, we multiply the fraction 7/4 by the expression (8h + 3): (7/4) * (8h + 3)

Sure! Let's expand the expression 4 7 (8 h + 3) step-by-step. Distribute 4 7 to each term inside the parentheses: First, multiply 4 7 by 8 h: 4 7 × 8 h = 14 h (We get 14h because 7 × 8 equals 56, and 56 divided by 4 equals 14.) Next, multiply 4 7 by 3: 4 7 × 3 = 4 21 (We calculate 4 21 because 7 times 3 equals 21, and we keep it over 4 as a ...

To expand the expression 7/4(8h+3), we need to distribute the 7/4 to both terms inside the parentheses. First, distribute the 7/4 to 8h: (7/4) * 8h = (7*8h)/(4) = 56h/4 = 14h

Use the graph of y=fx to graph the function gx=2fx+2-4. y=fx y 8 6 4 2 x -8 -5 -4 -2 2 6 8 -2 -4 -6 -8 100% (3 rated) To verify the identity, start with the more complicated side and transform it to look like the other side.

To expand the expression 7/4(8h + 3), we need to distribute the 7/4 to both terms inside the parentheses. This means multiplying 7/4 by both 8h and 3. Let's start by multiplying 7/4 with 8h. To simplify this multiplication, multiply the numerators (7 * 8h) and the denominators (4).

Fill in the Blank 1 point An equation is shown: -7x+8=50 To solve the equation you would first move -7 by choose your answer... on both sides, followed by moving choose your answer... by choose your answer... choo choose your answer... adding subtracting Fill in the Blank 1 point multiplying An equation is shown: n/-5 -2.7=-15.2 dividing would frst move . by choose your answer. on both

To expand 4 7 (8 h + 3), follow these steps: Distribute the fraction 4 7 to each term inside the parentheses separately. This means you will multiply 4 7 by each term in the expression 8 h + 3 .

To expand the expression , we will use the distributive property. The distributive property states that . Here's how you can apply it to this problem: 1. Start with the expression: . 2. Distribute to each term inside the parentheses: - Multiply by : - Multiply by : 3. Combine these results to get the expanded expression: The expanded form is: .

Expand this algebraic expression `(x+2)^3` returns `2^3+3*x*2^2+3*2*x^2+x^3` Note that the result is not returned as the simplest expression in order to be able to follow the steps of calculations. To simplify the results, simply use the reduce function. Special expansions online. The expansion calculator makes it possible to expand a product ...

To expand the expression \(74(8h + 3)\), distribute \(74\) to each term inside the parentheses: \[ ... Open Menu. Close Menu. Answers. Login. Free Trial. AI Tools. Answers. Lessons Apps Membership. Login. Free Trial. AI Question Answerer. Expand 74(8h+3) . Asked on 12/3/2024, 2 pageviews. Answers.

Expand 7/4(8h+3).(1 point) Ask a New Question. Search. Expand 7/4(8h+3).(1 point) asked anonymously 1 year ago; 30 views; 0; 0; 1 answer. To expand the expression, we need to multiply each term inside the parentheses by the coefficient outside the parentheses, which in this case is 7/4.

Certainly! Let's expand the algebraic expression 4 7 (8 h + 3). To expand this expression, we'll distribute 4 7 to both terms inside the parentheses. Distribute 4 7 to 8 h: 4 7 × 8 h = 14 h. Distribute 4 7 to 3: 4 7 × 3 = 5.25. Now, the expanded expression, combining both terms, is: 14 h + 5.25. So, the expanded form of the expression 4 7 (8 ...

To expand the expression 7/4 [8h + 3], we need to distribute the 7/4 to both terms inside the parentheses. Starting with the first term, we have:

To expand , we can use the distributive property, which tells us to multiply the number outside the parentheses by each term inside the parentheses. Step 1: Distribute the to each term inside the parentheses. - First, multiply by the first term . Therefore, the first term becomes . - Next, multiply by the second term . So, the second term is . Step 2: Combine the terms to write the expanded ...

Expand 74(8h+3) 7 4 ( 8 ℎ + 3 ) .(1 point).... Ask a New Question. Search. Expand 74(8h+3) 7 4 (8 ℎ + 3).(1 point).... asked by Gir; 1 month ago; 9 views; 0; 0; 1 answer. To expand the expression \( 74(8h + 3) \), you need to distribute \( 74 \) to both terms inside the parentheses. Here’s how it’s done: \[ 74(8h + 3) = 74 \cdot 8h + 74 ...

To expand the expression 7/4 (8h+3), we need to distribute the 7/4 into the terms inside the parentheses. First, distribute the fraction 7/4 into the term 8h: