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In the standard form of a secant function $y=a\sec\left(bx-h\right)+k$, the constant k, indicates a vertical shift.

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$\sec x=\cos x$

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In the standard form of a secant function $y=a\sec\left(bx-h\right)+k$. If h>0 the graph is shifted to the __________h.

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In the standard form of a secant function $y=a\sec\left(bx-h\right)+k$, value of $a>1$ indicates a deeper curve to the secant function.

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In the standard form of a secant function $y=a\sec\left(bx-h\right)+k$, the coefficient b is helpful in determining the period of the secant function.

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In the standard form of a secant function $y=a\sec\left(bx-h\right)+k$, $a>1$ gives a more linear look to the graph of the function.

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$\frac{1}{\cos x}=\sec x$ is a secant function.

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In the standard form of a secant function $y=a\sec\left(bx-h\right)+k$, If k>0 then the graph is shifted ________ k.

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In the standard form of a secant function $y=a\sec\left(bx-h\right)+k$. The constant $h$ in the standard form of a secant function indicates a __________ shift.

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In the standard form of a secant function y=a sec(bx−h)+k. If h<0 the graph is shifted to the __________h.