1+m2)x2+2mncx+(c2-a2)=0 has equal roots, prove that c2=a2(1+m2)
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Answer:b²-4ac =0 if roots are equal.
Step-by-step explanation:b²-4ac=0
A=(1+m²)n²;B=2mnc;C=(c²-a²)
4m²n²c²-4[(1+m²)n²×(c²-a²)]=0
m²n²c²-n²c²+a²n²-m²n²c²+m²n²a²=0
-n²c²+a²n²+m²n²a²=0
n²(a²-c²+m²a²)=0
a²-c²+m²a²=0
c²=a²(1+m²)
Hence proved
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