Sentences with POLAR-COORDINATE
Check out our example sentences below to help you understand the context.Sentences
1
"We learned about the conversion between rectangular and polar coordinate systems."
2
"The math problem involved plotting a point in polar coordinate form."
3
"She was confused about how to use polar coordinates to locate a position on the map."
4
"In physics, the polar coordinate representation is often used to describe circular motion."
5
"The radar system uses polar coordinate measurements to track the position of objects."
6
"The satellite dish needed to be pointed in the correct polar coordinate direction to receive signals."
7
"The polar coordinate system proved to be a useful tool for navigating through the maze."
8
"The polar coordinate plane was divided into regions to simplify calculations."
9
"The polar coordinate grid was helpful for analyzing the pattern of temperature fluctuations."
10
"The polar coordinate transformation allowed us to solve the problem more efficiently."
1
"In polar coordinates, the position of a point is given by its distance from a fixed point and its angle from a fixed direction."
2
"The polar coordinate system is often used in mathematics and physics."
3
"To convert from Cartesian coordinates to polar coordinates, you need to use trigonometry."
4
"The polar coordinate system is based on the concept of a polar axis and a polar origin."
5
"In polar coordinates, the distance from the origin to a point is called the radial coordinate."
6
"A polar coordinate system can be represented graphically as a polar graph."
7
"A point in a polar coordinate system is often written as (r, θ), where r is the radial distance and θ is the angle."
8
"The polar coordinates (3, 45°) represent a point that is 3 units away from the origin at an angle of 45 degrees."
9
"In astronomy, polar coordinates are used to locate stars and other celestial objects."
10
"The concept of polar coordinates was introduced by the mathematician Isaac Newton."
11
"To convert from polar coordinates to Cartesian coordinates, you can use the formulas x = r * cos(θ) and y = r * sin(θ)."
12
"The polar coordinates (2, 90°) represent a point that is 2 units away from the origin at a right angle."
13
"In polar coordinates, the angle θ is often measured in radians rather than degrees."
14
"The polar coordinate system can be thought of as an alternative to the Cartesian coordinate system."
15
"The conversion between Cartesian and polar coordinates is a common topic in introductory calculus courses."
16
"In some mathematical problems, using polar coordinates can simplify the calculations."
17
"Exploring the properties of polar coordinates is a fascinating area of study in mathematics."
1
"In mathematics, polar coordinates are a two-dimensional coordinate system."
2
"To locate a point using polar coordinates, you need a distance and an angle."
3
"The polar coordinate system is often used in physics and engineering."
4
"In polar coordinates, the distance is measured from the origin."
5
"An example of a polar coordinate is (r, θ) where r is the radius and θ is the angle."
6
"The polar coordinate (5, 30°) represents a point 5 units away from the origin at an angle of 30 degrees."
7
"Vectors can be represented using polar coordinates."
8
"In polar coordinates, the angle θ is usually measured in degrees or radians."
9
"The polar coordinate system provides a different perspective in visualizing points in space."
