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If `1/a+1/b+1/c =1 and abc =2` then find `ab^2c^2+a^2bc^2+a^2b^2c` is
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0:01:52
a+1/b =1 and b+1/c =1 then find abc
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If abc=1,show that 1/1+a+b−1+1/1+b+c−1+1/1+c+a−1=1|laws of exponent | class 9 |
![Show that `|[1+a,1,1],[1,1+b,1],[1,1,1+c]|=abc(1+1/a+1/b+1/c)`](https://i.ytimg.com/vi/d5MnzP24Pqw/hqdefault.jpg)
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Show that `|[1+a,1,1],[1,1+b,1],[1,1,1+c]|=abc(1+1/a+1/b+1/c)`
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A Nice Algebra Question | a + 1/b = 1 , b + 1/c = 1 , c + 1/a = ?
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if `a+1/b = b + 1/c = c+1/a` (where `a!= b!=c)` then abc is equal to ?
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If 1/a + 1/c + 1/(a-b) + 1/(c-b) = 0, prove that a, b, c are in HP unless b = a + c.
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If abc=1 then find the value of 1/a+b+c^-1 + 1/a+b^-1 + 1/1+c+a^-1.
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prove that: `(a+b+c)/(a^-1 b^-1 + b^-1 c^-1 + a^-1 c^-1)` = abc
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If = 1/A : 1/B :1/C = 2 : 3 : 4, then what is the ratio of A:B:C is ?
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If a b c=1, show that 1/1+a+b^-1+1/1+b+c^-1+1/1+c+a^-1=1
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If a(1/b + 1/c), b(1/c + 1/a), c(1/a + 1/b) are in AP, prove that a,b,c are in AP | Sequence |Series
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If `a, b, c, a + b + c!=0 and 1/a+1/b+1/c=1/(a+b+c)`,then is `(a+ b +c)^5/(a^5+b^5+c^5)` is ...
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If `1/a+1/b+1/c =1 and abc =2` then find `ab^2c^2+a^2bc^2+a^2b^2c` is
0:02:38
If `a+1/b = 1` and `b+1/c=1` then prove that `c+1/a =1`
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If 𝒂𝒃+𝒃𝒄+𝒄𝒂=𝟒 and 𝒂𝒃𝒄=𝟐, then find the value of 𝟏/𝒂+𝟏/𝒃+𝟏/𝒄...
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If `a/(1-a)+b/(1-b)+c/(1-c)=1`. then the value of `1/(1-a)+1/(1-b)+1/(1-c)` is
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'If `a b c=1,`show that`1/(1+a+b^(-1))+1/(1+b+c^(-1))+1/(1+c+a^(-1))=1`'
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If a/1-a + b/1-b + c/1-c = 1 , then the value of 1/1-a + 1/1-b + 1/1-c is ?!! Can you solve this?
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43/30=a+1/(b+1/(c+1/d) a+b+c+d=? a,b,c,d natural numbers. How to solve this quickly and logically?
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If a, b, c are positive real numbers, then the least value of `(a+b+c)((1)/(a)+(1)/(b)+(1)/( c ))`,
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If 1/a + 1/b + 1/c = 1/(a + b + c)Then prove that 1/a ^ 3 + 1/b ^ 3 + 1/c ^ 3 = 1/(a + b + c) ^ 3
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#ratioandproprtion Prove 1/1+a+1/b + 1/1+b+1/c + 1/1 +c+1/a =1,if abc= 1.
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if a + b + C + D = 1 then the maximum value of( 1 + a) × (1 + b) ×( 1 + c )× (1 + d) is
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If abc=1 show that (1/1+a+1/b)+(1/1+b+1/c)+(1/1+c+1/a)=1
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