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Radicals

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  • Simplify
    4[sqrt(2)] - 6
  • Solve the Equation:
    9
  • Solve the Equation:
    -2
  • Solve the Equation:
    No Solution
  • Identify the Parts
    Index, Radical, Radicand
  • Rewrite in Radical form: (2y)^(5/2)
  • What is the domain and range of the following function?
    All Real Numbers
  • Determine whether the relation represents one-to-one functions.
    No
  • Find the inverse of each relation. Determine if it is a one-to-one function. R = {(5, 1), (-2, -3), (5, 9), (2, 7)}
    Inverse: {(1, 5), (-3, -2), (9, 5), (7, 2)}; Not one-to-one
  • Rewrite in Exponential Form:
    [17^(1/3)][m^(2/3)]
  • Describe the transformations on each function compared to its parent function.
    Vertical shrink by 3/4 and shift up 1
  • Perform the operation and write the answer in simplest radical form: x^(1/8) times x^(5/8)
  • Describe the transformations on each function compared to its parent function.
    Vertical Stretch by 2, left 5 and down 8
  • What are the domain and range of the function?
    x is greater than or equal to 0; y is greater than or equal to -7
  • Simplify
    -10a[cbrt(10a^2)]
  • What is the inverse of the function f(x) = (2/5)x - 1?
    (5/2)x - (5/2)
  • Rewrite in Radical Form: a^(2/3)
  • Perform the operation and write the answer in simplest radical form: sqrt(m^9) times 4thrt(m)
  • Simplify
    -9[sqrt(5)] + 7[sqrt(6)]
  • Simplify the radical
    -14(m^8)(n^3)[sqrt(6n)]
  • Simplify
    -2(x^2)(y)[cbrt(6)]
  • Determine whether the relation represents one-to-one functions.
    Yes
  • Simplify
    -24 - 9[sqrt(2)]
  • Simplify
    4(a^2)(b^4)(sqrt[b)]
  • Perform the operation and write the answer in simplest radical form:
    9-4[sqrt(5)]
  • Simplify completely:
    -12(p^3)(q)[4thrt(pq)]