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Math 6 NOTES (8.1) Name Solving Nested EQUATIONS Addition/Subtraction An equation is a math sentence that DOES contain an . The goal of solving an equation is to find the value of the variable. O.

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  1. Press the ‘Get Form’ button to access the document and open it in the editing interface.
  2. Begin by entering your name in the designated field at the top of the form, ensuring to include your full name for identification purposes.
  3. Read through the section titled 'Solving One-Step Equations – Addition/Subtraction'. Carefully fill in the blank spaces with the appropriate mathematical terms, such as 'equation' or 'variable', based on your understanding of the material.
  4. Next, utilize the provided examples to practice solving equations by isolating the variable. Write down your answers in the sections indicated for each equation scenario.
  5. Move on to the 'Let’s Practice!' section. Here, solve each equation given, writing your solutions clearly in the provided lines, ensuring to double-check your work by validating your checks.
  6. Continue to the 'Math 6 Practice (8.1)' and 'Math 6 Homework (8.1)' sections. Fill in each equation with the correct value, showing your work as instructed. Make sure to verify each answer.
  7. After completing all sections, review your entries for accuracy. Once satisfied, save your changes, and choose to download, print, or share the completed form based on your needs.

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The order of operations, also known by the acronym PEMDAS, explains the order in which you should perform different mathematical operations. The order is: Parentheses, Exponents, Multiplication, Division, Addition, and Subtraction.

Condition for No Solution: Considering the pair of linear equations by two variables u and v. Therefore a1, b1, c1, a2, b2, c2 are real numbers. If (a1/a2) = (b1/b2) ≠ (c1/c2), then this will result in no solution.

A solution of an equation is any value of the variable that satisfies the equality, that is, it makes the Left Hand Side (LHS) and the Right Hand Side (RHS) of the equation the same value. To solve an equation is to find the solution(s) for that equation.

A common technique for simplifying algebraic expressions. When combining like terms, such as 2x and 3x, we add their coefficients. For example, 2x + 3x = (2+3)x = 5x.

Any equation that has a coefficient of 0 and with no constant has no solution. For example: 0x=10, or 0x=37. Another example includes systems of equations. It's when you have two variables such as X And Y, but not limited to, equal different amounts.

Solving Variables on Both Sides of the Equation Combine like Terms (add things that have the same variable) Distribute when needed (multiply each of the things inside the parentheses) Add the additive inverse of terms to both sides. Multiply by the multiplicative inverse to both sides.

Bring the variable terms to one side of the equation and the constant terms to the other side using the addition and subtraction properties of equality. Make the coefficient of the variable as 1, using the multiplication or division properties of equality. isolate the variable and get the solution.

Final answer: The solution to the equation 0.75(24+n)=24 for n is 8. Therefore, the correct answer is: option c) 8.

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