Two planets follow a circular orbit around a central star in the same plane. The distance between the star at point S and one planet at point A is 135 million miles. The distance between the star and the other planet at point B is 100 million miles. If an observer on the first planet at point A sights the second planet such that ∠ S A B = 42 ° find the distance between the planets. Round to the nearest million miles.
Two planets follow a circular orbit around a central star in the same plane. The distance between the star at point S and one planet at point A is 135 million miles. The distance between the star and the other planet at point B is 100 million miles. If an observer on the first planet at point A sights the second planet such that ∠ S A B = 42 ° find the distance between the planets. Round to the nearest million miles.
Solution Summary: The author calculates the distance between both the planets by drawing a rough sketch for the conditions and labeling the sides and angles.
Two planets follow a circular orbit around a central star in the same plane. The distance between the star at point
S
and one planet at point
A
is
135
million miles. The distance between the star and the other planet at point
B
is
100
million miles. If an observer on the first planet at point
A
sights the second planet such that
∠
S
A
B
=
42
°
find the distance between the planets. Round to the nearest million miles.
Given the following graph of the function y = f(x) and n = = 6, answer the following questions about the area under the curve from x
graph to enlarge it.)
1
(Round your answer to within two decimal places if necessary, but do not round until your final computation.)
a. Use the Trapezoidal Rule to estimate the area.
Estimate: T6
G
b. Use Simpson's Rule to estimate the area.
Estimate: S6
-
ID
=
0 to x = 6. (Click on a
"Solve the following differential equation using the
Operator Method and the Determinant Method:"
Solve by dr no ai
"""'+3y"" + 3y+y=
(4,4)
M
-4
2
2
-4
(-4,-4)
4
8
10
12
(8,-4)
(12,-4)
Graph of f
The figure shows the graph of a piecewise-linear
function f. For −4≤x≤12, the function g is
x
defined by g(x) = √ƒ (t)dt .
.
Find the value of g(6).
Find the value of g'(6). |
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