The trigonometry angle range -π ≤ α ≤ π in radians means angle α is
- between -π radians and π radians or
- -180° and 180°.
To answer the question, we need to know what a trigonometric angle range is
<h3>What is a trigonometric angle range?</h3>
A trigonometric angle range is the range of values which the trigonometric angle can have
Since we need to find the meaning of the trigonometry angle range -π ≤ α ≤π.
We know that
- -π radians = -π × 180°/π = -180° and
- π radians = π × 180°/π = 180°.
Since α is in the range -π ≤ α ≤ π = -180° ≤ α ≤ 180°, this implies that the angle α is
- between -π radians and π radians or
- between -180° and 180°.
So, the trigonometry angle range -π ≤ α ≤ π in radians means that angle α is
- between -π radians and π radians or
- between -180° and 180°.
Learn more about trigonometric angle range here:
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Answer:
I think u used the wrong picture
Step-by-step explanation:
The picture says: Be happy, Be brave, Be drug free. If u reply to this telling me u reposted it ill help u
Answer:
5,000,000= 625000 this many tickets if there 8 $
Step-by-step explanation:
And the ticket is 8$
How you would solve it is you take the number of money and divide it by how much each of the tickets are then the finished product is how many you have to sell.
The range is the output of the function, and there are many ways to find it and write it. Let's find it first by plugging in all the domain values (domain means input) into the function:



We have all of our values. We can either write the range as:
{

}
or, subtract the smallest value from the largest one:

So, there are those ways to write it, there are more, but I think you should stick with the first way because that's how the problem was presented to you. If you have any questions, hmu!