Asked by max
how would i graph 3sec(x + (pi/2))
Answers
Answered by
max
i know the 3 changes the amplitude but i don't know how i would do that for the graph of sec
Answered by
Reiny
Sec x = 1/cos x
so sketch y = 3 cos x from -2π to +2π
then move it horizontally π/2 units to the left.
Draw asymptotes at each of the x-intercepts
Above the upper part of the cosine curve, sketch a curve in the shape of a U between the two asymptotes, with its minimum point placed on the maximum of the cosine curve.
Below the lower part of the cosine curve, sketch a curve in the shape of a upside-down U between the two asymptotes, with its maximum point placed on the minimum of the cosine curve.
Since the maximum of the cosine curve is 3 and its minimum is -3, the secant curve does not exist between -3 and +3
In the following site, you can see the secant graph along with its cosine graph in its simplest form
http://www.squarecirclez.com/blog/explore-the-slope-of-the-tan-curve/5317
so sketch y = 3 cos x from -2π to +2π
then move it horizontally π/2 units to the left.
Draw asymptotes at each of the x-intercepts
Above the upper part of the cosine curve, sketch a curve in the shape of a U between the two asymptotes, with its minimum point placed on the maximum of the cosine curve.
Below the lower part of the cosine curve, sketch a curve in the shape of a upside-down U between the two asymptotes, with its maximum point placed on the minimum of the cosine curve.
Since the maximum of the cosine curve is 3 and its minimum is -3, the secant curve does not exist between -3 and +3
In the following site, you can see the secant graph along with its cosine graph in its simplest form
http://www.squarecirclez.com/blog/explore-the-slope-of-the-tan-curve/5317
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