Cos G = 5/12 12/13 5/13 12/5
2 answers:
Answer:
Step-by-step explanation:
First, recall the trigonometric ratios.
- sin(θ)=opposite/hypotenuse
- cos(θ)= adajcent/hypotenuse
- tan(θ)=opposite/adjacent
The question asks us to find the cosine of G. Therefore, we need the adjacent side and the hypotenuse.
- Adjacent: 5 is the side next to angle G (12 is opposite, but we don't need that for cosine).
- Hypotenuse: 13 is the hypotenuse because it is the largest side and opposite the right angle.
Substitute the values into the ratio.
This fraction cannot be reduced further, so it is the answer.
The cosine of G is <u>5/13</u>
You might be interested in
We have
−x²<span> − 3x − 1 = −x − 4
let
f(x)=</span>−x² − 3x − 1
g(x)= −x − 4
the solution for
f(x)=g(x) is the intersection both graphs
using a graph tool
see the attached figure
the solution are the points
(-3,-1)
and
(1,-5)
−x²<span> − 3x − 1 = −x − 4
let
f(x)=</span>−x² − 3x − 1
g(x)= −x − 4
the solution for
f(x)=g(x) is the intersection both graphs
using a graph tool
see the attached figure
the solution are the points
(-3,-1)
and
(1,-5)