Answer:
This is the graph of a <u>parabolic</u> function.
- Without seeing the dropdown menu, I assume that is what the question is asking. It's parabolic: the shape is like an upside-down u or an upside-down v.
Michael Jordan's hang time is <u>.9</u> seconds.
- The parabola starts at 0 seconds, and ends at t = .9 seconds.
The maximum height is about <u>1</u> meter.
- The vertex or very top of the parabola is at h = 1.
For t between t = .5 and t = 1, the height is <u>decreasing/falling/going down.</u>
- I can't tell this one for sure unless I can see the dropdowns. But I can say that from .5 to 1, whatever it is, it's dropping or falling, because the height is getting less and less.
Step-by-step explanation:
By Cosine rule, we have
s² = t² + u² - 2(t)(u)(cosS)
=> cosS = (t² + u² - s²)/2tu
=> cosS = (58² + 27² - 50²) / (2 * 58 * 27) = 0.5086.
Therefore S = cos^-1(0.5086) = 59.4° (1d.p.)
Answer: The answer is 60 min.
Step-by-step explanation:
Answer: 3
/4
Step-by-step explanation:
Exact Form: 3
/4
Decimal Form:
0.75
23 represents the wait time at the time the store opens.
