The equation that models the movement of Tanus around Ini, where Ini is located at (0, 0) is x^2/75^2 + y^2/37.5^2 = 1
<h3>Write an equation that models the movement of Tanus around Ini, where Ini is located at (0, 0)</h3>
The given parameters are:
The length of Tanus’ major axis = 150 million miles
The length of its minor axis = 75 million miles
The center of the ellipse = (0, 0) --- the location of Ini
When the coordinate of the center of an ellipse is (0, 0), the standard form of the ellipse is represented as:
x^2/a^2 + y^2/b^2 = 1
Where:
Length of the major axis = 2a
Length of the minor axis = 2b
This means that:
2a = 150 and 2b = 75
Divide both sides of 2a = 150 by 2
a = 75
Divide both sides of 2b = 75 by 2
b = 37.5
Substitute b = 37.5 and a = 75 in the standard form of the ellipse represented as: x^2/a^2 + y^2/b^2 = 1
x^2/75^2 + y^2/37.5^2 = 1
Hence, the equation that models the movement of Tanus around Ini, where Ini is located at (0, 0) is x^2/75^2 + y^2/37.5^2 = 1
Read more about equation of ellipse at:
brainly.com/question/16904744
#SPJ1
