Algebra 1 Literal Equations Flashcards
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Questions and Answers

What does the equation L = A/W represent?

  • Interest formula
  • Area of a rectangle (correct)
  • Volume of a cone
  • Slope Intercept Form
  • What is the Slope Intercept Form equation?

    y = mx + b

    In Ax + By = C, solve for x gives x = ______.

    (C - By)/A

    What is the Interest formula?

    <p>I = prt</p> Signup and view all the answers

    To solve for h in V = (Ah)/3, the formula is h = ______.

    <p>(3v)/A</p> Signup and view all the answers

    What does the equation u = -4a + 1 represent?

    <p>a = (u - 1)/-4</p> Signup and view all the answers

    How can you solve for a in the equation z = m + a - b?

    <p>a = z - m + b</p> Signup and view all the answers

    What is the equation to solve for a when g = a - c - b?

    <p>a = g + b + c</p> Signup and view all the answers

    What is the equation for x in zm = x + y?

    <p>x = zm - y</p> Signup and view all the answers

    How do you solve for a in the equation z + a = b?

    <p>a = b - z</p> Signup and view all the answers

    Study Notes

    Area of a Rectangle

    • Formula: ( L = \frac{A}{W} )
    • Formula for area ( A = L \times W )
    • Solve for length ( L ) by rearranging the area formula.

    Slope Intercept Form

    • Formula: ( m = \frac{(y - b)}{x} )
    • Represents the slope in the equation ( y = mx + b )
    • Solve for slope ( m ) by isolating it in the equation.

    Standard Form

    • Formula: ( x = \frac{(C - By)}{A} )
    • Standard form is represented as ( Ax + By = C )
    • Solve for variable ( x ) by manipulating the standard form equation.

    Interest Formula

    • Formula: ( r = \frac{I}{(pt)} )
    • Represents the formula for interest: ( I = prt )
    • Rearranged to solve for the rate ( r ).

    Volume of a Cone

    • Formula: ( h = \frac{3v}{A} )
    • Volume expressed as ( V = \frac{(Ah)}{3} )
    • Solve for height ( h ) from the volume formula.

    Linear Equation Rearrangement

    • From ( u = -4a + 1 ), rearranged to find ( a ).
    • Isolate ( a ) to determine its value.

    Algebraic Manipulation

    • Original equation: ( z = m + a - b )
    • Rearranged to solve for ( a ).

    Addition and Subtraction in Equations

    • Equation: ( a = g + b + c )
    • Rearranged to solve ( g ) or determine relationships between variables.

    Algebraic Expression Transformation

    • Given ( zm = x + y ), expressed as ( x = zm - y )
    • Reorganize to solve for variable ( x ).

    Basic Algebraic Formula

    • From ( z + a = b ), isolated to find ( a ).
    • Simple manipulation allows for solving of ( a ).

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    Description

    Test your knowledge of literal equations with these flashcards designed for Algebra 1. Each card presents a formula and asks you to solve for a specific variable, reinforcing your understanding of key algebraic concepts. Perfect for studying and homework preparation.

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