9,12 & x are in continued proportion. Find the value of x
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Solution:
Solution:25, 35 and x are in continued proportion
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x\Rightarrow\ 25\times x=35\times35⇒ 25×x=35×35
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x\Rightarrow\ 25\times x=35\times35⇒ 25×x=35×35x=\frac{35\times35}{25}x=
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x\Rightarrow\ 25\times x=35\times35⇒ 25×x=35×35x=\frac{35\times35}{25}x= 25
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x\Rightarrow\ 25\times x=35\times35⇒ 25×x=35×35x=\frac{35\times35}{25}x= 2535×35
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x\Rightarrow\ 25\times x=35\times35⇒ 25×x=35×35x=\frac{35\times35}{25}x= 2535×35
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x\Rightarrow\ 25\times x=35\times35⇒ 25×x=35×35x=\frac{35\times35}{25}x= 2535×35
Solution:25, 35 and x are in continued proportion\Rightarrow⇒ 25 : 35 = 35 : x\Rightarrow\ 25\times x=35\times35⇒ 25×x=35×35x=\frac{35\times35}{25}x= 2535×35 \Rightarrow⇒ x= 49
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Answer:
- a=9,b=12,c=x
- a=9,b=12,c=xa\b=b\c
- a=9,b=12,c=xa\b=b\c9\12=12\x
- a=9,b=12,c=xa\b=b\c9\12=12\xby cross multiplication
- a=9,b=12,c=xa\b=b\c9\12=12\xby cross multiplication9x=144
- a=9,b=12,c=xa\b=b\c9\12=12\xby cross multiplication9x=144x=144\9
- a=9,b=12,c=xa\b=b\c9\12=12\xby cross multiplication9x=144x=144\9x=16
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