Factorization of sin²θ + sin²θ cos²θ gives us; 2sin²θ - sin⁴θ
<h3>How to simplify Trigonometric Functions?</h3>
We want to simplify;
sin²θ + sin²θ cos²θ
Let us factorize out sin²θ to get;
sin²θ(1 + cos²θ)
Now, we know that cos²θ = 1 - sin²θ
Thus;
sin²θ(1 + cos²θ) = sin²θ(1 + 1 - sin²θ)
⇒ sin²θ(2 - sin²θ)
⇒ 2sin²θ - sin⁴θ
Read more about Trigonometric functions at; brainly.com/question/6904750
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Answer:
about 19.31 years
Step-by-step explanation:




Answer:
r=c2pi ok
Step-by-step explanation:
that the answer
Answer:
d = 308ft
Therefore, the car travelled 308ft in 3sec
Step-by-step explanation:
Given;
Speed v = 70miles/hour
converting the speed to ft/sec. We have
v = 70miles/hour × 5280ft/mile × 1/3600sec/hour
v = 102.67ft/sec
Time = 3 sec
To determine the distance travelled in 3sec
distance = speed × time
d = 102.67 × 3
d = 308ft
Therefore, the car travelled 308ft in 3sec
Answer:
The equation has a greater constant of variation
Step-by-step explanation:
The graph is of a line through point (0, 0) can be represented by the equation ...
y = kx
Using the given values for x and y, we see that ...
3 = k·1
k = 3 . . . . . the constant of variation for the graph
__
The given fraction can be rewritten as ...
y = (10/3)x = (3 1/3)x
In this form, the constant of variation is 3 1/3, greater than that of the graph.