65' 7.402"WTF is 20m's? Ain't this America anymore.
And the ground is at the same elevation all the way from one base to the other.This also assumes that both poles are exactly perpendicular to the earth.
Three algebra equations with three unknowns, easy to solve, but I’d want a piece of scratch paper.
Go for itThree algebra equations with three unknowns, easy to solve, but I’d want a piece of scratch paper.
In case you were wondering... here's the answer to the pole question(s)
That's a great question for this guyMy question is "What have ya'll been smoking "?
1.846 hours
Isn't that negative acceleration? Been awhile since my last physics class, though.deceleration
Isn't that negative acceleration? Been awhile since my last physics class, though.
The correct answer is 3 sum.Trying to figure how much each person can do in an hour:
Alice/Bob can do 50% of the job in an hour.
Alice/Charlie can do 33.33% of the job in an hour.
Bob/Charlie can do 25% of the job in an hour.
Working on it...
Hint: define the job as "load 1200 rounds of 9mm".Trying to figure how much each person can do in an hour:
Alice/Bob can do 50% of the job in an hour.
Alice/Charlie can do 33.33% of the job in an hour.
Bob/Charlie can do 25% of the job in an hour.
Working on it...
Hint: define the job as "load 1200 rounds of 9mm".
You're getting there, but recheck your math. If Alice+Bob= 600 rounds per hour, adding Charlie is not going to double the output.Alright....
Alice/Bob = 600 rounds / hour
Alice/Charlie = 400 rounds / hour
Bob /Charlie = 300 rounds / hour
So, the three of them working together should be able to load 1300 rounds in one hour.
Right so far?
You're getting there, but recheck your math. If Alice+Bob= 600 rounds per hour, adding Charlie is not going to double the output.
Man A is dead, very dead.I agree with your assessment, but this is like one of those math problems-
Man A is driving at 60 miles per hour for 3 hours, he stops for lunch for one hour, then continues to travel at 60 miles per hour for 2 more hours.... How far....
They never take into consideration acceleration and deceleration. Their version of events requires instant locomotion, which violates all sorts of Newtonian Physics....
It might if I had a little more than 8th grade gazintas.65' 7.402"
Does that help?
Assuming they are not looking for their applicants to understand 2nd year calculus of hanging cables, I’d simplify the problem to triangles and solve it pythagorean style. Half the cable is 40 m. The pole minus the distance from the ground is 30m. So, Half the distance between the poles is SQRT(40^2 -30^2)=SQRT(70)=8.37m. So the poles are 16.74m apart, more or less.
Alice+Charlie= 400.Alright....
Alice/Bob = 600 rounds / hour
Alice/Charlie = 400 rounds / hour
Bob /Charlie = 300 rounds / hour
Right so far?
Yes.Alice/Bob = 1/2 the job in 1 hour
Alice / Charlie = 1/3 the job in 1 hour
Bob /Charlie = 1/4 the job in 1 hour
If the three of them work together, Bob represents 1/3 the total, so take Bob out of the above 3 combinations...
Alice = 1/2 minus Bob
Charlie = 1/4 minus Bob
So [1/2 (Alice) - Bob + 1/4 (Charlie) - Bob] has to equal 1/3. LCM of 2, 4 and 3 is 12...
6/12 (Alice) + 3/12 (Charlie) = 9/12
9/12 - 4/12 (Bob’s 1/3 of the trio) = 5/12, so Bob, who we took outta the picture twice, is 5/24. Now we can figure out Alice and Charlie.
Alice: 1/2 minus 5/24. LCM 24. 12/24 - 5/24 = 7/24
Charlie: 1/4 minus 5/24. LCM 24. 6/24 - 5/24 1/24
In one hour, Alice (7/24) + Charlie (1/24) + Bob ( 5/24) = 13/24
If my math is right, I’m coming up with between 110-111 minutes for the 3 of them to finish the job.
@Pack72 ...
Sound right?
Some of y’all probably need to watch this again...
Alright....
Alice/Bob = 600 rounds / hour
Alice/Charlie = 400 rounds / hour
Bob /Charlie = 300 rounds / hour
So, the three of them working together should be able to load 1300 rounds in one hour.
Right so far?
No, but the first 3 lines make it trivial.
Bob is 200/hr faster than Charlie from lines 1 and 2.
Bob is 250, Charlie is 50, from line 3
Therefore Alice is 350.
Rate for all 3=650
1100/650 =hours for all 3 to finish.