If the roots of the equation (a-b)x^2+(b-c)x+(c-a)=0 are equal prove that 2a=b+c

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If the roots of the equation (a-b)x^2+(b-c)x+(c-a)=0 are equal prove that 2a=b+c. if the roots of the equation a bx2b cxc a=0 are equal prove that 2a=bc. If the roots of the equation (a-b)x2+(b-c)x+(c-a)=0 are equal then prove that 2a=b+c. If the roots of quadratic equation (a-b) times x squared plus (b-c) times x plus (c-a) equals zero, then prove that 2 times 'a' equals b plus c. If the roots of the equation (a-b)x^2+(b-c)x+(c-a)=0 are equal then. If the roots of the equation (a-b)x^2+(b-c)x+(c-a)=0 are equal prove that 2a=b+c.
a(b-c)x^2+b(c-a)x+c(a-b)=0 has equal roots
if a(b-c)x^2+b(c-a)x+c(a-b)=0 has equal roots
the roots of (b-c)x^(2)+(c-a)x+(a-b)=0 are equal then
if the roots of (a-b)x^2+(b-c)x(c-a)=0 are equal prove that 2a=b+c
if roots of the equation (a-b)x^2+(b-c)x+(c-a)=0 are equal then
if a(b-c)x^2+b(c-a)x+c(a-b)=0 has equal roots then
if the roots of (b-c)x^(2)+(c-a)x+(a-b)=0 are equal then a+c=
(a-b)x2+(b-c)x+(c-a)=0
if the roots of the equation (a-b)x2+(b-c)x+(c-a)=0 are equal prove that b+c=2a
if the roots of the equation (a-b)x2+(b-c)x+(c-a)=0 are equal then prove that 2a=b+c
if the roots of (a-b)x2+(b-c)x+(c-a)=0 are equal prove that 2a=b+c
if the roots of the equation (a-b)x2+(b-c)x+(c-a)=0 are equal then
(a-b)x^2+(b-c)x+(c-a)=0
if the roots of the equation (a − b)x 2 + (b − c)x + (c − a) = 0 are equal prove that 2a = b + c
(a-b)x^2+(b-c)x+(c-a)=0 prove that 2a=b+c
if the roots of the equation (a-b)x2+(b-c)x+(c-a)=0 are equal then b+c=
if the roots of the equation (a – b)x2 + (b – c)x + (c – a) = 0 are equal prove that 2a = b + c
if the roots of equation (a-b)x2+(b-c)x+(c-a)=0
if the roots of the equation (a-b)x2+(b-c)x+(c-a)=0
(a-b)x2+(b-c)x+(c-a)=0 prove that 2a=b+c
if the roots of the equation (c^2-ab)x^2
if the roots of the equation (a-b)x2+(b-c)x+(c-a)=0 are equal prove that 2a=b+c
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Thank you so much for this kind of explanation 🕊️

ahirasha
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Thankyou so much your explanation is really very good 😊

rohinimanojhiran
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Thank you for such a good explanation ✨

bangtaeluv