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EOCT Review

EOCT Review. Day #1. One-Minute Question. The volume of an orange is 35 in 3 . If a grapefruit’s radius is twice that of this orange, what is the volume of the grapefruit?. See Video…. What to expect from the EOCT. Give back standard checks and check login numbers. Meanwhile try these…

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EOCT Review

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  1. EOCT Review Day #1

  2. One-Minute Question • The volume of an orange is 35 in3. If a grapefruit’s radius is twice that of this orange, what is the volume of the grapefruit?

  3. See Video…. What to expect from the EOCT

  4. Give back standard checks and check login numbers. Meanwhile try these… • Simplify: • Simplify: • Simplify: • Simplify: • Simplify: • Simplify:

  5. Give back standard checks and check login numbers. If f(x) = 1. Evaluate f(-2) + f(4) 2. Sketch f(x). 3. What is the range of f(x). 4. Over what interval does f(x) increase. If G(x) = [x + 4] 5. Evaluate G(-2.3) + G( ) 6. Evaluate f(G(4.6)). 7. Sketch G(x). 8. What are the points of discontinuity of G(x)?

  6. Give back standard checks and check login numbers. 1. Write f(x) = |x| as a piecewise function. 2. Compare and contrast the rate of changes of g(x) = 4x + 5 and h(x) = 3x + 6. 3. What is the asymptote of h(x)? 4. Sketch h(x - 2).

  7. Give back standard checks and check login numbers. • A quadratic function has a vertex at (2, 5) and contains the point (4, -1). Write this function in vertex form. • Write the same function in standard form. • Find the x and y-intercepts of this function.

  8. Give back standard checks and check login numbers. • A quadratic function has a vertex at (2, 5) and contains the point (4, -1). Write this function in vertex form. • Write the same function in standard form. • Find the x and y-intercepts of this function. • Describe the graph of this function.

  9. Give back standard checks and check login numbers. • Find the inverse of f(x) = 3x + 7. • Show, using compositions, that your above answer is correct. • Evaluate f ◦ f -1(6). If G(x) = x2 - 2x – 5, • Write G(x) in vertex form. • Find the inverse of G(x). • Limit G(x), so that the inverse is a function.

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