Its the first p< -8 or P>5
Type it into Desmos graphing calculator it is so helpful.
Have a merry Christmas!
200/3% i think.... sorry if wrong
The direction of Beatriz relative to the <em>starting</em> point of her trip is approximately .
<h3>How to find the position of Beatriz relative to the starting point of her trip</h3>
After a careful reading of the statement, we find that <em>final</em> position () by the end of the second day is found by means of this vector sum:
(1)
Where:
- - Vector distance of the first day relative to starting point, in kilometers.
- - Vector distance of the second day relative to the final point of , in kilometers.
If we know that and , then final position of Beatriz relative to origin is:
And the direction <em>relative to</em> the <em>starting</em> point (), in degrees, is found by following inverse <em>trigonometric</em> relation:
(2)
If we know that and , then the direction of Beatriz relative to the starting point of her trip is:
The direction of Beatriz relative to the <em>starting</em> point of her trip is approximately .
To learn more on vectors, we kindly invite to check this verified question: brainly.com/question/21925479
Hi! This might be long but I hope it helps!
1. 115. If q=4, then the equation tells us that 0.1d+(0.25)⋅4=12.5. Subtracting 1 from both sides gives 0.1d=11.5, so d=115.
2. 100. If q=10, then the equation tells us that 0.1d+(0.25)⋅10=12.5. Subtracting 2.5 from both sides gives 0.1d=10, so d=100.
3. Yes. If you know the number of quarters, then you can determine the number of dimes from the equation. We can even write the equation in a way that shows this: d=125−2.5q. The expression 125−2.5qrepresents the output—it is the rule that determines the output d from a given input q.