Question

if a, b, C, d ,e are in continued proportion then a/e equal to :

Answer 1

Answer:

$\red {\frac{a}{e}}\green { = \frac{a^{4}}{b^{4}}}$

Step-by-step explanation:

Continued Proportional:

When quantities are continued Proportional , all the ratios are equal.

$If \: a,b,c,d,e \: are \: in \: continued \\proportion \: then \: \frac{a}{e} = \frac{a^{4}}{b^{4}}$

Therefore.,,

$\red {\frac{a}{e}}\green { = \frac{a^{4}}{b^{4}}}$

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Answer 2

Solution:

Given a,b,c,d and e are in continued proportion. To prove a/e=a^4/b^4

So, let a/b= b/c= c/d= d/e= k (say)

therefore, a/b=k => a= bk, b/c= k => b= ck, c/d= k => c= dk and d/e= k => d= ek.

Rest of the part see it in the attachment okay.....

Hope it helps....^•^