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MC 2025 In-Course Diagnostic Quizzes P1

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The graph of is translated by 1 unit horizontally to the left, moved vertically upwards by 2 units and then reflected about the -axis. For the graph that is finally arrived at, identify the domain , range, intercepts, interval(s) of decrease, intervals of upward concavity and downward concavity and the point of inflection.
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Study the graph below of the function defined by . For this function identify the domain, range, interval(s) of increase, intervals of upward concavity and downward concavity, and the point of inflection.

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The graph of the function is reflected along the -axis. For the new graph identify the defining equation, domain, range, absolute maximum, interval(s) of decrease and interval(s) of upward concavity.
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The graph of the function is reflected along the -axis. Give the defining equation, domain, range, absolute minimum, interval(s) of decrease and interval(s) of downward concavity of the new graph which is a result of the reflection.

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Study the graph below of the function defined by on the restricted domain. This graph is the result of a translation of a standard function. Give the standard function and the translation that gives . For the function identify the standard function, translation, domain, range, absolute minimum, interval(s) of increase and interval(s) of downward concavity.

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Which of the following is the equation for the function g(x)?

Two curves are graphed on the x y coordinate plane. The first curve labeled y = f(x) enters the bottom left of the viewing window in the third quadrant, goes up and to the right, passes through the point at approximately (–1, –1.69), reaches a high point at approximately (4, 3), goes down and to the right, passes through the point at approximately (9, –1.69), and exits the bottom right of the viewing window. The second curve labeled y = g(x) enters the bottom left of the viewing window in the third quadrant, goes up and to the right, passes through the point at approximately (–1, –0.28), reaches a high point at approximately (4, 0.50), goes down and to the right, passes through the point at approximately (9, –0.28) and exits the bottom right of the viewing window.

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Find the domain of the function.

in interval notation.

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Which of the following graphs is the graph of the function?

                                          Graph 1

  A function in two continuous parts is graphed on a coordinate plane. The first part of the function is a curve that enters below the horizontal axis, goes up and to the right, crosses the horizontal axis at approximately negative 3, reaches a high point and then goes down to reach a low point at 0. The second part of the function is a mirror image of the first part about 0. 

                                          Graph 2

A function in two continuous parts is graphed on a coordinate plane. The first part of the function is a sinusoidal curve that enters at approximately negative 5 on the horizontal axis and has approximately 2 cycles till 0. The second part of the function is a mirror image of the first part about 0.

                                          Graph 3

A sinusoidal curve is graphed on a coordinate plane. The curve enters at approximately negative 5 and has 4 cycles till approximately 5.

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Which of the following functions is neither even nor odd?

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What is the equation of this graph?

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