One day, a person went to horse racing area, Instead of counting the number of human and horses, he instead counted 74 heads and 196 legs. Yet he knew the number of humans and horses there. How did he do it, and how many humans and horses are there?
answer:i made this so wathc
Let's assume that HM = Human and
HR = Horse
HM + HR = 74
2HM + 4HR = 196
(2HM + 4HR) - (2 HM + 2HR) = 196 - 148
2HR = 48
HR = 24
HM + (24) = 74
HM = 74 - 24
HM = 50
So, the solution is 24 horses and 50 humans.
Proving the Riemann conjecture.
n+1=n solve for n.
Oh, dude, the hardest math problem for a 6th grader? Well, I guess it would be one they can't solve, right? Like, maybe some crazy algebraic equation or a mind-bending geometry problem. But hey, who needs math when you've got calculators, am I right?
9999,000,999,000 x 2222222 - 10 + 5 x 200
What is hard for some people may not be hard for others. So there is really no answer to this question.
Proving the Riemann conjecture.
That's hard to say.
Anyone can if they work hard at it.
Oh, dude, the hardest math problem for a 6th grader? Well, I guess it would be one they can't solve, right? Like, maybe some crazy algebraic equation or a mind-bending geometry problem. But hey, who needs math when you've got calculators, am I right?
n+1=n solve for n.
This one may be confusing its 1.12933E.2394 + 9.1879E98.234 Yet this is hard
9999,000,999,000 x 2222222 - 10 + 5 x 200
What is hard for some people may not be hard for others. So there is really no answer to this question.
Different people find different problems hard and so it is difficult to answer the question.
Foucault's last conundrum.Fermi's last theromExact value of Pi.
Different people find different problems hard and so it is difficult to answer the question.
That's a easy one chickens