ಟೆಂಪ್ಲೇಟು:Function
ಗೋಚರ
{{Function |name = |image = |heading1 = 1 |parity = |domain = |codomain = |period = |heading2 = 1 |zero = |plusinf = |minusinf = |max = |min = |vr1 = |f1 = |vr2 = |f2 = |vr3 = |f3 = |vr4 = |f4 = |vr5 = |f5 = |heading3 = 1 |asymptote = |root = |critical = |inflection = |fixed = |notes = }}
Explanation:
- Pairs VR1-f1, f1-VR2, etc. are used for labeling specific value functions. Suppose a function at the point e has a value of 2e and that this point is because of something specific. In this case you should put that as VR1 = eand f1 = 2e. For the next point is used a couple of VR2-f2, etc. If you run out of points (five currently available), ask for more.
- Variables heading1, heading2, heading3 define whether some of the headlines basic properties, specific values, etc. be displayed. If you do not want a title to be displayed, simply delete the variable from the template. Set the value of the variable to 0 or anything will not prevent the display title.
- Variables plusinf and minusinf indicate the value function at + ∞ and - ∞.
- root is the x-intercept, critical is the critical point(s), inflection is inflection point(s)
- fixed is fixed point(s)
For example, the below produces the box to the right:
Basic features | |
Parity | odd |
Domain | (-∞,∞) |
Codomain | [-1,1] |
Period | 2π |
Specific values | |
At zero | 0 |
Maxima | ((2k+½)π,1) |
Minima | ((2k-½)π,-1) |
Specific features | |
Root | kπ |
Critical point | kπ-π/2 |
Inflection point | kπ |
Fixed point | 0 |
Variable k is an integer. |
{{Function |name = Sine |image = Sinus.svg |heading1 = 1 |parity = odd |domain = (-∞,∞) |codomain = [-1,1] |period = 2π |heading2 = 1 |zero = 0 |plusinf = |minusinf = |max = ((2k+½)π,1) |min = ((2k-½)π,-1) |vr1 = |f1 = |vr2 = |f2 = |vr3 = |f3 = |vr4 = |f4 = |vr5 = |f5 = |heading3 = 1 |asymptote = |root = kπ |critical = kπ-π/2 |inflection = kπ |fixed = 0 |notes =Variable k is an [[integer]]. }}