ee.Array.cos
On an element-wise basis, computes the cosine of the input in radians.
Usage | Returns |
---|
Array.cos() | Array |
Argument | Type | Details |
---|
this: input | Array | The input array. |
Examples
var π = Math.PI;
print(ee.Array([-π]).cos()); // [-1]
print(ee.Array([-π / 2.0]).cos()); // [Almost zero]
print(ee.Array([0]).cos()); // [1]
print(ee.Array([π / 2.0]).cos()); // [Almost zero]
print(ee.Array([π]).cos()); // [-1]
var start = -π;
var end = π;
var points = ee.Array(ee.List.sequence(start, end, null, 50));
var values = points.cos();
// Plot cos() defined above.
var chart = ui.Chart.array.values(values, 0, points)
.setOptions({
viewWindow: {min: start, max: end},
hAxis: {
title: 'x',
viewWindowMode: 'maximized',
ticks: [
{v: start, f: '-π'},
{v: 0, f: 0},
{v: end, f: 'π'}]
},
vAxis: {
title: 'cos(x)',
ticks: [
{v: -1, f: -1},
{v: 0, f: 0},
{v: 1, f: 1}]
},
lineWidth: 1,
pointSize: 0,
});
print(chart);
Python setup
See the
Python Environment page for information on the Python API and using
geemap
for interactive development.
import ee
import geemap.core as geemap
import math
import altair as alt
import pandas as pd
π = math.pi
display(ee.Array([-π]).cos()) # [-1]
display(ee.Array([-π / 2.0]).cos()) # [Almost zero]
display(ee.Array([0]).cos()) # [1]
display(ee.Array([π / 2.0]).cos()) # [Almost zero]
display(ee.Array([π]).cos()) # [-1]
start = -π
end = π
points = ee.Array(ee.List.sequence(start, end, None, 50))
values = points.cos()
df = pd.DataFrame({'x': points.getInfo(), 'cos(x)': values.getInfo()})
# Plot cos() defined above.
alt.Chart(df).mark_line().encode(
x=alt.X('x', axis=alt.Axis(values=[start, 0, end])),
y=alt.Y('cos(x)', axis=alt.Axis(values=[-1, 0, 1]))
)
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Last updated 2023-10-06 UTC.
[null,null,["Last updated 2023-10-06 UTC."],[[["Calculates the cosine of each element within an input array, with the input values expected to be in radians."],["Returns a new array containing the cosine results, maintaining the structure of the input array."],["Utilizes the standard mathematical definition of cosine, producing results ranging from -1 to 1."],["Can be applied to single values or large arrays for efficient trigonometric computations in Earth Engine."],["Usage examples are provided in JavaScript and Python environments with visualizations to aid in comprehension."]]],[]]