can you figure what what the X and Y value can be???
2026-08-14 23:58:07
4
Hazeez :
can I knw the application you're using for this amazing work ???
2026-08-14 18:12:37
4
Hema_657 :
2026-09-26 18:22:25
0
porimol roy :
@
😏
2026-10-03 15:33:32
0
claud_25 :
I did a substitution, like N, and solved the first for N, to get 7±4√3, then, wrote N√N+ (N√N)^(-1), and, by substitution, you get x³/y³+(x³/y³)^(-1) is 52
2026-08-14 22:13:49
3
SlawomirMlynarczyk :
Help me Andy, please. System of equations:
x/y+y/x=x^y and x/y-y/x=y^x. Find x and y.
2026-08-14 18:17:07
3
心🩷 :
after long time 😉
miss your video 🥰
2026-08-14 18:22:05
4
DanielJBalkwill :
Since the square root of 16 can be positive or negative 4, the final value could also be -52 (cubes can be negative.)
2026-08-16 15:49:18
1
Ron.g708 :
the sum of two cubes says a²-ab+b
2026-09-13 17:13:42
0
ʙᴀɴ¿ ᴢᴏꜱꜱ :
w math🔥
2026-08-14 18:13:12
5
Apo/stoli :
Pls never stop
2026-08-14 18:46:55
3
Whiteboard Maths :
Nice Solution
2026-08-23 02:10:28
0
Andrew DeCamp :
Missed the b squared on your sum of 2 cubes rule
2026-08-16 22:50:42
0
DrMario67 :
no it doesn't bro✌️✌️✌️
2026-08-14 18:09:29
1
soboi :
no
2026-08-16 04:03:58
0
skyseaychildress :
Set u=x/y, then u>1 bc x>y>0. u²+u⁻²=14. u⁴+u⁰=14u². u⁴-14u²+1=0. Ignoring extraneous roots, u=2+sqrt(3). u³+u⁻³=(2+sqrt3)³+(2+sqrt3)⁻³=[(2³+3(2)²(sqrt3)+3(2)(sqrt3)²+(sqrt3)³]+[(2³+3(2)²(sqrt3)+3(2)(sqrt3)²+(sqrt3)³]⁻¹=[8+12sqrt3+18+3sqrt3]+[8+12sqrt3+18+3sqrt3]⁻¹=[26+15sqrt3]+[26+15sqrt3]⁻¹=[(26+15sqrt3)²+1]/[26+15sqrt3]=[26²+(2)(26)(15sqrt3)+15²(3)+1]/[26+15sqrt3]=[1352+780sqrt3]/[26+15sqrt3]=[(1352+780sqrt3)(26-15sqrt3)]/[26²-(15²)(3)]=[(1352)(26)-(1352)(15sqrt3)+(780sqrt3)(26)-(780)(15)(3)]/[1]=52. Because u³+u⁻³=52, so to does x³y⁻³+y³x⁻³=52
2026-09-15 05:43:16
1
user1720463266748 :
Ddddxxddddxxdccffcfcm
2026-08-24 13:48:46
0
sharkysik :
@владік
2026-08-14 18:22:02
1
Shawan :
@
2026-08-23 13:09:06
0
Raqif Mehdiyev425 :
👍👍👍
2026-08-15 03:39:00
0
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