Application of derivate-Common Tangent

I have one or two methods to do this, but they are a bit too lengthy. Can anyone help in this?
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16 Replies
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@Apu
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SirLancelotDuLac
SirLancelotDuLacOP8mo ago
Can someone please just explain the highlighted part?
SirLancelotDuLac
SirLancelotDuLacOP8mo ago
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¹¹⁷sos
¹¹⁷sos8mo ago
3h²x ko lhs me lekar square kiya hai Phir value substitute kardi of y from equation of ellipse
@Ameya²
@Ameya²8mo ago
isme dono eqns ke dy/dx ko equate nahi kar sakte ? @¹¹⁷sos alag eqn aarhi hai
¹¹⁷sos
¹¹⁷sos8mo ago
Wait nevermind I tried Wahi tarika hai I tried kahi phas raha hu
Aguilar
Aguilar8mo ago
Bro iss chapter ke liye conic sections krna pdega? Revise
hithav
hithav8mo ago
No you can actually derive formule by this chapter you just need to know general equations of all the conic sections
SirLancelotDuLac
SirLancelotDuLacOP8mo ago
True. Also aod is just questions.
¹¹⁷sos
¹¹⁷sos8mo ago
We can put h1 back to get the eq of line, it's lengthy and required elimination of multiple variables
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¹¹⁷sos
¹¹⁷sos8mo ago
Now the other two roots of the this equation are non real (can be seen by long division method? @SirLancelotDuLac
SirLancelotDuLac
SirLancelotDuLacOP8mo ago
Actually, they just applied $c^{2}=a^{2}m^{2}+b^{2}$ I think (condition for tangency).
TeXit
TeXit8mo ago
SirLancelotDuLac
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SirLancelotDuLac
SirLancelotDuLacOP8mo ago
Idk how I missed that lol +solved @¹¹⁷sos
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