a) Factors of N has the form of p^x * q^y where x and y are integerSuppose that , where p and q are primes and p is not equal to q
a) Use combinatorics (a counting argument) to explain why n has (a+1)(b + 1) factors.
b) hence determine the number of factors of 80000.
definition of patronising someoneJR kids do this type of problem in year 7
let’s be real there’s no way ruse students do it in y7 LOLdefinition of patronising someone
You are underestimating jr kids. They do it in math olympiad training and most of the problems are harder than 4u math. They don't go to dr du until year 8.let’s be real there’s no way ruse students do it in y7 LOL
considering most students from ruse go to du, du defs wouldn’t be covering that in y7
Lol there’s no way, maybe a select few that are extremely talented at maths could but the whole grade? Very unlikelyYou are underestimating jr kids. They do it in math olympiad training and most of the problems are harder than 4u math. They don't go to dr du until year 8.
Oh yeah also oops my bad i forgot du only starts from y9You are underestimating jr kids. They do it in math olympiad training and most of the problems are harder than 4u math. They don't go to dr du until year 8.
Anyone can sign up for it. You don't need to be good at math to do it.Lol there’s no way, maybe a select few that are extremely talented at maths could but the whole grade? Very unlikely
No i meant being able to solve those qs in y7 lolAnyone can sign up for it. You don't need to be good at math to do it.
Coz isn’t proofs a 4u topic?No i meant being able to solve those qs in y7 lol
Oh wtf I take back what i said then, the title said proofs so i was assuming it was a 4u concept hence why i was hesitant on believing that all y7 ruse students were able to solve the qIt is just a counting problem with prime and composite numbers. Year 7 at top selective schools also learn it.