चार समानुपाती पदों में मध्

1.	चार समानुपाती पदों में मध्य पदों का गुणनफल 36 है। यदि बाह्य पदों में एकपद 3 हो, तो दूसरा बाह्य पद होगा-
Answer» SOLUTION GIVEN The product of the middle terms is 36 AMONG the four proportional terms. ONE of the extreme term is 3 TO DETERMINE The second extreme term EVALUATION Let the four proportional terms are a , b , c , d Now it is given that the product of the middle terms is 36 among the four proportional terms. One of the extreme term is 3 ∴ a = 3 & bc = 36 We have to find the value of d Since four proportional terms are a , b , c , d $\displaystyle \sf{ \frac{a}{b} = \frac{c}{d} }$ $\displaystyle \sf{ \implies \: ad = bc }$ $\displaystyle \sf{ \implies \: 3d =36 }$ $\displaystyle \sf{ \implies \: d =12}$ Hence the required second extreme term = 12 ━━━━━━━━━━━━━━━━ Learn more from Brainly :- 1. find the mean proportional to 7/125 and 5/343 brainly.in/question/33462350 2. if 5A=6B &7B=9C find A :B:C brainly.in/question/34689672

चार समानुपाती पदों में मध्य पदों का गुणनफल 36 है। यदि बाह्य पदों में एकपद 3 हो, तो दूसरा बाह्य पद होगा-

Answer»

TO DETERMINE

The second extreme term

EVALUATION

Let the four proportional terms are a , b , c , d

Now it is given that the product of the middle terms is 36 among the four proportional terms.

One of the extreme term is 3

∴ a = 3 & bc = 36

We have to find the value of d

Since four proportional terms are a , b , c , d

$\displaystyle \sf{ \frac{a}{b} = \frac{c}{d} }$

$\displaystyle \sf{ \implies \: ad = bc }$

$\displaystyle \sf{ \implies \: 3d =36 }$

$\displaystyle \sf{ \implies \: d =12}$

Hence the required second extreme term

= 12

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Learn more from Brainly :-

1. find the mean proportional to 7/125 and 5/343

2. if 5A=6B &7B=9C find A :B:C