Lots of students would write y^2-2y-120 and factorise, change for 8x and divide by 8. But they didn't really know why. This was always the missing jigsaw piece for them.
Lots of students would write y^2-2y-120 and factorise, change for 8x and divide by 8. But they didn't really know why. This was always the missing jigsaw piece for them.
It reminded me of a method to factorise a monic quadratic without having to magic up two numbers. One of my previous year 12 students loved it as it took the guesswork away.
It reminded me of a method to factorise a monic quadratic without having to magic up two numbers. One of my previous year 12 students loved it as it took the guesswork away.
How would you view it if it were 6÷2(x+1)?
What about 6÷2x?
If it were 6÷2×(1+2), I think a lot of the ambiguity would disappear.
How would you view it if it were 6÷2(x+1)?
What about 6÷2x?
If it were 6÷2×(1+2), I think a lot of the ambiguity would disappear.