Topic, Offtopic post

  Don't think there was much question about JG being your favourite CG. xD

Push holds a special place with me because it's where I got my one and only official. But in all honesty, it can get a bit dull because of the lack of features. I've grown an appreciation for all the games over the years and I've been trying to get top 50 for all of them and get as many awards as I can too. Excluding BLockoban, I completely suck at that and always will. xD

Shoutout to Jellify, one of my favourite puzzle games of all time. It made me see puzzle games through a new lens and now it's one of my favourite genres of games outside of BL. *applause for Simon* :D

I'm torn between Jump Gear and Rolling Turtle. JG is pretty special to me too because it's the game that brought me to BonusLevel when I was a kid, from a flash game site I used to use. Then there's my battle with CG as well, after so many years of seeing PineappleDude with the ghost rider I had to rewrite the history books. And then my guy CG, the legend himself, took the reigns and just ran for miles with it and never looked back. Legendary stuff. Some real nice memories in Jump Gear.

Rolling Turtle on the other hand... I had a similar feeling seeing goldie completely dominating the top of the leaderboards, and after knowing what he was capable of with his patented 'goldie leap' in that famous 107, he set the bar sky high and I knew I had to take it to the next level. So I practised optimal movement techniques and then started looking for little tricks/shortcuts to beat his scores even when it didn't seem possible and before long I had done it, and I felt like I had truly mastered the game. The only thing I will say about it though is that a lot of the officials are just plain bad, janky and not fun to grind at all. The official packs make up for it though because there are some absolute gems in there, and even more not in those packs too.

After all that, I really don't think I can choose, so I'm calling a tie. :P

  I never really got into Push. I struggle to operate the pushing mechanic whilst doing the fast platforming requires for the best scores. Same goes for Path 4 Mouse, I’m beyond terrible at both of those D:

Jump Gear 2 is my favourite, I always enjoy that game when I come back to it. Rolling Turtle has also given me some enjoyment and good times. Jellify is my favourite puzzle game, but to be fair I’m fairly average in all of the other puzzle games. Hog Pop and Captain Dan are also good ones. The rest are a bit meh for me.

  What is your all-time favorite game of Bonuslevel besides Push.

  I took about a week's break, I went and did other things. Ride my bike around town, play soccer and basketball with my friends, went to the mall and shopped and did other activities with my family. I enjoyed every moment of it.

  Hey everyone, what's up? I'm fixing to drink some lemonade.

  I was joking around earlier. I did watch Godzilla a week ago and had a dream about him chasing me through town.

  I'm not sure what you mean by that PuzzleFan...

  Uh-oh, Godzilla escaped the lab, you all better run for your lives!!

  I've been under so much stress, it's not even realistic. We have been under the ringer!

  I'm back everyone, just to inform and let you know.

  It'll take some time for me to figure that equation out. I will give the answer when I can.

  ax+b=c => x=(c-b)/a

(5)x+(-7)=27 => x=(27-(-7))/5=(27+7)/5=34/5=6.8

You can make it into as simpler form by taking the constants to the one side, ax+b=0 => x=-b/a.

  X=6.8

First I added 7 to the right side which got me 34, and then I divided 34 by 5 which is 6.8.

  Solve for x:

5x-7=27

  I hope this summer goes by quick, I cannot stand the extreme heat and all the gnats/bugs.

  Durn, before you know it, this forum will reach 7,000 posts. But it won't happen until maybe around Christmas.

  Hey, I took a 10 day break and caught up on sleep/rest. My mom's birthday is today so we're eating pizza and for dessert we are going to eat a vanilla cake with icing/sprinkles.

  I do enjoy maths problems but I think a formal competition is a bit much. The odd question here and there is cool but at the end of the day I don’t expect much interest.

  Maybe we should all have a math competition one day for fun. If that's okay with you guys.

  Geometry questions are difficult to pose in this format, so unfortunately for you I can’t easily provide one. I am generally quite good at most branches of mathematics at high school level, although I will say that geometric questions can sometimes trip me up if I didn’t spot the method correctly. I found high school algebra and calculus to be a bit more procedural and therefore easier to find the solution. I think finding anti-derivatives (integrating a function) is the one example where this is a bit less procedural but I don’t often struggle here either, unless the function is very weird.

  I'm not really that good at advanced math class. I was good at geometry, but calculus and algebra 2, no.

  Exactly Correct, cool guy, This means that the number of messages was 6859.

  I'm not sure if I understand your question correctly, but:

  solution is a pair of answer
Both values were sine & cosine (one-twelfth & five-twelfth pi)

guess a natural number 'x' that it's nth-root of number that is close to the current topic count, and also together that 'n' at the "'n'th-root" ; where both x and n is less than 20

  I'm glad you noticed the trigonometric link, that was actually my inspiration for these equations. I wanted to make x and y being exact values for sine and cosine of pi/12, so the equations are a unit circle (Pythagorean identity) and related to the double angle formula as you noticed. My method for solving algebraically was slightly different, but yours reduces the complexity a lot sooner than mine, and at a point you need to realise that sqrt(2+sqrt(3))=(sqrt(2)+sqrt(6))/2, which is not immediately obvious. I will post that method if anyone wants as an edit to this message.

  There are at least 2 ways of solving this set of equations.

first solution:


second solution:

Due to the symmetry of the equations in x and y, there is another solution obtained by swapping the values of x and y.

  36=2^2*3^2 (not prime), 361=19^2 (not prime).

Try to solve for x and y, where x and y are positive:

4xy=1, x^2+y^2=1

  It's been so nice being at home and not having to be woken up every 3-4 hours in the ER. You can't get any rest there.

  try to prove whether 36 is prime or not. must be easy for you ||||| try 361 too

  Hello, what's up? Did everyone have a good Mother's day holiday? Never forget your mom on that special day. I earned a valuable lesson about my selfishness.