Answer:
Here to help!
Step-by-step explanation:
A: 5 42/40 or 1 2/40
B: She would have obviously walked less walking to the Bird Lookout. (End to Bird Lookout)
Explanation: (You can do this part, I can't but I know the answer)
C: ..Unknown..
9514 1404 393
Answer:
671 feet
Step-by-step explanation:
There are a couple of ways to figure this. One is to use a sort of shortcut equation to find the distance traveled (d) by an object when subject to some initial velocity (v) and acceleration (a). Here the acceleration due to gravity is -32 ft/s².
v² = 2ad
d = v²/(2a) = (192 ft/s)^2/(2·32 ft/s²) = 576 ft
This height is in addition to the starting height of 95 ft, so the arrow's maximum height is ...
max height = 95 ft + 576 ft = 671 ft
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Another way to work this problem is to start with the equation for ballistic motion. Filling in the given initial velocity and height, we have ...
h(t) = -16t^2 +192t +95
The time the arrow reaches the maximum height is the time representing the axis of symmetry of the parabola:
t = -(192)/(2(-16)) = 6
Then the maximum height is ...
h(6) = -16·6^2 +192·6 +95 = 671
The maximum height is 671 feet.
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<em>Additional comment</em>
For the standard-form quadratic ...
y = ax^2 +bx +c
The axis of symmetry is ...
x = -b/(2a)
You are asking for length,
There is area, width, and length.
There is no area/square feet or any hints of area.
We already have wide for width
So that makes the 24.5 inches tall the length
the answer is 24.5 inches
Answer:
19.68 cm^2
Step-by-step explanation:
<em>Area of Current Phone </em>
First, find the area of the current phone. We can assume the screen is rectangular. The area of a rectangle can be found using:
a=l*w
We know the length is 10.8, and the width is 6.1, so we can substitute them in
a=10.8*6.1
a=65.88
Current Phone: 65.88 cm^2
<em>Area of New Phone </em>
Find the area of the new phone.
a=l*w
We know the length is 12.4, and the width is 6.9, so we can substitute them in
a=12.4*6.9
a=85.56
New Phone: 85.56 cm^2
<em>Difference </em>
We want to find how much larger the new phone screen is. To do this, find the difference between the new phone area, and the current phone area.
new phone - current phone
85.56-65.88
19.68
<em><u>The new phone screen is 19.68 cm^2 larger than the current phone screen</u></em>
Answer: station X
Step-by-step explanation:
Because it was 3.08 the rest were lower