| Jan. 28 |
1.1 (pgs 2-6) |
function, domain, range, linear function, difference quotient, increasing and decreasing functions |
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| Jan. 30 |
1.2, 1.3 (pgs 12-16, 23-25) |
exponential function, exponential growth and decay, inverse function |
Exponential functions |
| Feb. 2 |
1.4 |
natural logarithm, properties of logarithms (pg 30) | Inverse |
| Feb. 4 |
1.5 |
radians, sine, cosine, and tangent functions inverse trig functions (arcsin and arctan), power function, polynomial, rational function | Trig Functions |
| Feb. 6 |
1.3, 1.6 (pgs 21-22, 45-50) |
horizontal and vertical asymptotes, shift and stretch rules (box on pg 21), composition function
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| Feb. 9 |
1.7 (pgs. 53-54) |
even and odd functions (pg 23), informal definition of continuous (pg 53), |
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| Feb. 11 |
1.8 (pgs. 55, 57-60) |
Intermediate Value Theorem, idea of the limit of a function (top of page 58), definition of limit (bottom of page 58), properties of limits (page 60) |
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| Feb. 13 |
1.8 (pgs. 61-64) |
one-sided limits, limits at infinity, formal definition of continuity |
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