for qn1, expand everything out, move all terms to LHS of the inequality, factorise then see from the sketch of the graph of the equation to determine the range that is required by the inequality.Originally posted by AugoeideS:1. find the range of values for c for which (2x-1)^2 + 4c^2 > 9 for all real values of x.
2. show that the curve x^2 + y^2 - x(3p+4) - y(p-2) +10p = 0 passes through the point A(3.1) for all values of p.
When p=0, the line y= 2x - 5 intersects the curve at A and B. calculate the coordinates of B.
Thanks in advance!![]()
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these qns all secondery ones....Originally posted by sgboy2004:wah...![]()
mi O level nia leh
but mi no take A maths lehOriginally posted by AugoeideS:FB: Haha, thanks, doesn't need the actual answers lah, but how to get it. Thanks Thanks!
sgBoy2004: Ehhh...Its O level standard.![]()
qn2 need to so troublesome meh? just sub y = 1 then solve for x can le mah.. then the second part is jsut simul eqnOriginally posted by Fucking Bitch:for qn1, expand everything out, move all terms to LHS of the inequality, factorise then see from the sketch of the graph of the equation to determine the range that is required by the inequality.
for qn2, sub x=3 into the equation, and you'll see that that the value of y is independent of p (shown). then for the 2nd part, sub y=(2x-5) into the first long long equation. given that x=3, you can find the value of p. then, put this value of p into the equation containing x and p that you have derived earlier. find x.
don't expect people to work out everything for you please.
1. let y = (2x-1)^2 + 4c^2 - 9 > 0Originally posted by AugoeideS:1. find the range of values for c for which (2x-1)^2 + 4c^2 > 9 for all real values of x.
2. show that the curve x^2 + y^2 - x(3p+4) - y(p-2) +10p = 0 passes through the point A(3.1) for all values of p.
When p=0, the line y= 2x - 5 intersects the curve at A and B. calculate the coordinates of B.
Thanks in advance!![]()
![]()