Factorial1's Posts
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When 'll d final round commence? |
Yup! echibuzor: 2. Volume of cylinder = ^r2h, d/dx (^r2h) = 2^rh |
![]() ![]() echibuzor: |
0 and 0 too smurfy: The numbers are integers, so only 2 and 2 qualify as answers. |
factorial1: oops, could'nt notice that though, guess I've to think of another method to use. thanks brov Dane17: . u manipulated . I don't get dis part (Therefore, add eqn (ii) and factorial1: oops, could'nt notice that though, guess I've to think of another method to use. thanks brovnoticed! |
Nice one brah CORRECT...waiting for others qts to be solved. Qt2 and 4 to be precise. echibuzor: All these questions are from one problem. Linear Approximation.. I ll tackle them later, I am on my way to work.. |
oops, could'nt notice that though, guess I've to think of another method to use. thanks brov echibuzor: **Clears throat** |
Brov, u aint told to do try and error, laplacian asked for a proof, and I've done that. #Cheers Dane17: . x+y=xy ; x=xy-y ; x=y(x-1) ; y=x/x-1 ; therefore if x=2 ; y= 2/1 ; if x=3 ;y=3/2 if x=4 ; y=4/3 and so on. |
Alright, will work on that too.... Thanks for the enlightment brov, bravo! Hope this's correct...? @smurfy. [quote author=Calculusf(x)]hmmm ,for numbers greater than 4000(it can be 4,5 or 6 digits)if 4digits,we can see 4 and 5,and for the number to end with even,any of 0,2 or 4 must end the number,also note that the number must not be repeated,then we do it like this,make hole,4 for four digits,5 for five digits etc 4 DIGITS STARTING WITH 5 it can end with 0,2 or 4,then the fourth hole will have 3,it starts with 5,the first hole with have 1,don't forget there are six numbers in all,the last and the first are known therefore it gives 1*4*3*3=36 4 DIGITS STARTING WITH 4 since repeatition is not allowed,then it can end with 0 or 2,then the holes will have 1*4*3*2=24 total=36+24=60 5 DIGITS it can end with 0,2 or 4.but note that 0 cannot be in the first hole so as not to make the number 4digits again(then only 4 digits can occupy the first hole)...then the holes are 4*4*3*2*3=288... 6 DIGITS Same as 5 digits...it can end with 0,2 or 4,then 3 can occupy the last hole,and can start with 4 in the first hole coz 0 cannot start the digit...then 4*4*3*2*1*3=288... TOTAL=288+288+60=636ways[/quote] |
*clears throat* let's go, firstly, let the two numbers be 'x' and 'y'. From the qt, it can be infered dhat the sum of this non-zero integers is equal to their product: the mathematical representation is x + y = xy.....(i) Now, from equation (i), make x the subject of the relation/formulae, the result is x = xy - y.....(ii), also, make y the subject of the relation from eqn (i), the result is y = xy - x....(iii). Therefore, add eqn (ii) and (iii)...(i.e x + y) together and equate it with their product(i.e xy), x + y = xy, xy - x + xy - x = xy, which is equal to 2xy - 2x = xy, collecting the like terms, we have 2xy - xy = 2x, xy(2 - 1) = 2x, therefore xy = 2x, divide both side by x, we have xy/x = 2x=x, from there....y = 2. So, subitutute y=2 into any of the above equation. I use eqn (i) which is x + y = xy, x + 2 = 2x, collecting the like terms x - 2x = -2, -x = -2. Note: minus cancelled out, therefor x = 2. With this...I think u are satisfied sir? The two non-zero integers in which their sum is equal to their product is/are ''2'' and ''2''. Thanks Laplacian: dats d correct answer but i want 2 c ur proof... |
Ok, here is the solution If all six digits are used and the number is to be even, the last(right hand) digits must be either 0, 2 or 4 which gives 3 choices. When this's is done, there are 4 choices for the first digit, 3 for the 2nd, 2 for the third and 1 for the forth digit. So, we av 4 x 3 x 2 x 1 x3 = 62 even numbers using all five digits. Now, if all five digits are used and the number is to be even, the last digit cannot be 1, and either 0, 2 or 4 has already been used: therefore, der are 2 choices for the first, for the 2nd digits der are now 2 choices, 1 for d third n' 1 4 the forth= 2 x 2 x 1 x 1=4. Therefore the total num. of even numbers is 4+ 62= 66. Hope I'm correct sha...? coz the qt is somhw confusing to me seeing 0(zero) der smurfy: How many even numbers greater than 4000 can be formed using the digits 0, 1, 2, 3, 4, 5? [Note: A digit can be used only once.] |
Oh! Sorry 4 dat, that's wat I actually wanted to du now(to ans. ur qt) Note: I'm nt dah less busy, I'll try to be contributing too... smurfy: @factorial1 |
The numbers are 2 and 2. [quote author=Laplacian][/quote] |
I think u should check dah qt1 and qt2 again bro. qt3 ans.(9%) is correct though. I asked 5 qts bro, what of qt4, u mistakingly omitted it by answering qt5 as qt4. #Cheers. Ortarico: Hmmmmm. . . . Let's go: |
Same here, been busy too, dat's y I posted it yesterday night. Ortarico: I've been too busy these days, but I'll see what I can do before then, even if 5 Sir. |
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Play with the questions below: 1. If the radius of a sphere is increased from 10cm to 10.1cm, what is the approximate increase in the surface area? 2. The height of a cylinder is 10cm and its radius is 4cm. Find the approximate increase in volume when the radius increases to 4.02cm 3. An error of 3% is made in measuring the radius of a sphere. Find the percentage error in volume? 4. The side of a square is 5cm. How much will the area of the square increase when the side expands by 0.01cm? And lastly 5. If x=tany; find dy/dx? |
It's correct bro Laplacian: pls recheck ur solution |
@bolded sir, eachother is used for two person, while one another is used for more than two person, I think one another suits the statement bro. No one is perfect sir. Take note. #Shalom Boll2010: I mean I was so surprised! People find it cool to write! |
thanks brov. bravo! smurfy: @factorial1 |
eshe oga mi sir. I'll try my possible best bro. [quote author=Dr.Gboy]Hey bro, don't lose hope yet. I won't be chanced to participate in the finals coz I got some issues to attend to. Richiez said the next eligible contestant will be substituted. You should definitely be the one. Best of luck [/quote] |
#yimu.... thanks brov. aysuccess99: Yes,it's true o...congrats to the great mathematigician who made it to the final..it's great having people like FACTORIAL in the competition. LUCK PLAYED A GOOD PART ON HIM. I'm really happy that he was given the opportunity to compete in the finals(thanks to DR. GBOY---->THE GREAT PHILANTROPIST,SUPER OPERATOR,MATHS GURU)... |
*sigh* . . Morning y'all, I congratulates the FINALISTS, though...It was'nt expected of me to miss out the last round of this great competition...buh, der's nothing I could do to ascertain that. I thank God! As per yesterday, I thank you all for ur concern(either +ve or -ve). Though, I tried my possible best to participate fully but all were to no avail. Albeit, I've really learnt alot since the commencement of this quiz so to say, and has indeed gladdens my heart seeing we(Nigerian students) performing utmostly and outstandingly GREAT. I pray God help us in Jesus name(Amen). Kudos y'all. #Cheers. GOD BLESS NIGERIA. |
I omitted nothing der, the qt is correct n' accurate! Mbahchiboy: BEFORE I START PLZ cross check d ques i think u omitted d value of y |
#yimu... finally ba3 low! factorial this way >>^ aysuccess99: u dat u are through wit d qstns... |
![]() O boi....c hw guyz dey observe...same here o! |
hmm, 1 bar tinx here, keeping mute for a while... |
wer's Dr.Gboy n' co..? |
Absent! Richiez: It's the turn of participant no4:::Logodwhiz::: |
Choi, I no be lion na, why devour...? nice one! Fynestboi: Richiez what are we waiting for? |
hehe.... wen denniece dey der(observing as usual, silent killer, maths himself), u, kendyzma...n' odas'! Novice ni mi aysuccess99: Oga mi oga mi...me gen2 o...i hail all of u o.....@jaryeh,smurfy,kendzyma,amazing angel,logodwhiz..........@factorial and smurfy, i don dey watch both of u since o...u guys no dey lowkey at all o...u guys don solve maths die....d final is urz my ogas.... |
@kendyzma, lowkey tinx abi...;? Iyen na make sence boss Note: 3 questions r all what we'll be question'd on for 2day, to know those who are qualified for the FINAL, won't I run sha...? I no fit face my ogas'.... #Cheers |
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