#can anyone verify

61 messages · Page 1 of 1 (latest)

celest zenith
#

what did u do to get 38

#

cuz i got something different

#

ok the vol of the sphere
2/3 pi (60)^3
which is 144000 pi

#

hemi*

#

ohh

#

ye

#

send them i’ll try help

#

so
f(x)= (x+p)(x+q)
f(x)= g(x)
g(x)=r/x
so we can begin by making (x+p)(x+q)= r/x

expand double brackets to get
x^2 + px + qx+ qp = r/x

then multiply by x
to get
x^3 + (p+q)x^2 + qpx -r

cubic graph so the answer would be A

#

for this question

#

these q’s look like good practise for the non calc

#

i’ll try the other one too

#

label the sides of triangle BAE it’ll help more if u have paper label AE as 2x and AB as 3root5 and BE as x

#

so pythagoras to find x

#

x^2 + 4x^2 = 45
5x^2= 45
x^2 = 9
x = 3

#

i just did (x^2) + (2x^2) = (3root5)^2

#

so we know BE is 3
AE = 6

#

yeah sorry i didn’t specify

#

yes if u square 3root5

#

that’s what u get

#

AD = 5/3 AE as the q says so the sf is 5/3

#

so to find CD u do 3 x 5/3 which is 5

#

so CD is 5

#

the shaded region is a trapezium

#

so we use a+b/2 x h

#

(5+3)/2 x 4 = 16

#

height is 4 bc we do AD - AE which is 10-6

#

for this labelling the angles would help first

#

if u do that u would see that (5y-6)+ (y^2+15y+90)= 180 and if u rearrange u get
y^2 - 10 y - 96= 0

#

ur factors are gonna be

#

16 and -16 i think

#

and then u obvs use 16 bc angles can’t be negative

#

then yk angle BAC and BCD = 180

#

this is so long 😭

#

pretty sure a paper wouldn’t consist of many hard questions

#

usually end of the apper

#

paper*

#

but yk for the q do u get what to do next

#

oh

#

the questions aren’t too bad though just practise

#

basically once u find x and y

#

yeah but just try one opposite pair

#

and then

#

wait no

#

ADC

#

and LCD

#

not LCD

#

CDX

#

whoops

#

yeah

#

good practise i would say

#

if u need any help jus send it again cuz it is practise for me too 😭😭

#

what grade u at

pine jolt
#

same my skl has done one mock and thats it

celest zenith
#

r u aiming for a 9

#

u can probs get a 9 if you’ve improved and done loads of revision

#

silly mistakes always gets me

celest zenith
#

winning game A bc (Wa) and winning game B be (Wb) and losing game A be (La) and losing game B be (Lb)

Wa x Wb = 9/25

losing = (1-Wa)

Wa x 4(1-Wa)= 9/25
expand
-4Wa^2 + 4Wa = 9/25
4Wa^2 - 4Wa - 9/25 =0
4x^2 - 4x -9/25 =0
multiply by 25
100x^2 - 400 x - 9=0
factorise
i think gets
(10x-9)(10x-1)
x=9/10 or x = 1/10
two possible values for Wa😭
now i think u gotta sub it into

Wb= 4(1-Wa)
Wb= 4 -3.6
Wb= 0.4

Wb= 4(1-0.1)
Wb= 4 - 0.4
Wb=3.6
since probability can’t be over 1 our value for Wa must be 0.9 and Wb must be 0.4

and we r asked abt him winning only one game

which is only Wa and Lb or Wb and La

P (Wa , Lb) 9/10 x 6/10 = 54/100 = 27/50

P (Wb,La) 4/10 x 1/10 = 4/100 = 2/50

27/50 + 2/50 = 29/50
so probability would be 29/50

#

u can’t bc there’s two winning a and winning b so u have to differentiate them

#

same as losing a and losing b

#

this gotta be 6 marks

#

same idea of doing 1-x