If a-b ey-b-cy-b-c ey-c-d ey-c-d ey- then a- b- c- d are in -

The correct option is C GPa+be^y/a be^y = b+ce^y/b ce^y = c+de^y/c de^y Applying, Componendo dividendo, ⇒b/a=c/b = d/c ⇒ a,b,c,d are in GP. ...

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Combination of n Different Things Taken One or More at a Time

If a+b ey=b+c...

Question

If $\frac{a + b e^{y}}{a - b e^{y}} = \frac{b + c e^{y}}{b - c e^{y}} = \frac{c + d e^{y}}{c - d e^{y}}$ ,then a, b, c, d are in

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None of these

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\frac{a + b e^{y}}{a - b e^{y}} = \frac{b + c e^{y}}{b - c e^{y}} = \frac{c + d e^{y}}{c - d e^{y}}

a, b, c, d

\frac{a + b e^{y}}{a - b e^{y}} = \frac{b + c e^{y}}{b - c e^{y}} = \frac{c + d e^{y}}{c - d e^{y}}

a, b, c, d

A \subset C, t h e n A \times B \subset C \times B .

\vec{a} \cdot \vec{b} = \vec{a} \cdot \vec{c}

\vec{a} \times \vec{b} = \vec{a} \times \vec{c,} \vec{a} \neq 0,

\vec{b} = \vec{c}

\vec{b} = \vec{0}

\vec{b} + \vec{c} = \vec{0}

If $a = π^{3 e}, b = 3^{π e} a n d c = e^{3 π},$ then

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