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If a^x=b,b^y=c & c^z=a, prove that xyz=1.| indices | class10
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proving the problem from indices chapter of class 10. If you want to learn more please subscribe our channel.
#indices
#class10
proving the problem from indices chapter of class 10. If you want to learn more please subscribe our channel.
0:01:47
If a^x=b,b^y=c & c^z=a, prove that xyz=1.| indices | class10
0:06:52
How to prove ।। a^x =b^y = c^z and ac = b² prove that 1/x+1/z= 2/y @mathscuriosity494
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7th/ 8th Grade - Exponents and powers example -If a^x = b , b^y = c , c^z = a then xyz = ?
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if a^x=b, b^y=c, c^z=a, then show that xyz=1.
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If a^x=b^y=c^z and b²=ac then prove that y=2xz/x+z
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If 𝒂^𝒙 = 𝒃^𝒚 = 𝒄^𝒛 and 𝒃^𝟐 = 𝒂𝒄, prove that 𝟐/𝒚 = 𝟏/𝒙 + 𝟏/𝒛...
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If a^x=bc, b^x=ca and c^x=ab, then prove that: xyz=x+y+z+2.
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If a^x = b^y = c^z and b^2 = ac prove that 1/x + 1/z = 2/y - Logarithm - Solved Example
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'If `a^x=b^y=c^z`and `b^2=a c ,`then show that `y=(2z x)/(z+x)`'
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If `a^x=b^y=c^z\ a n d\ b^2=a c ,` prove that `y=(2x z)/(x+z)`
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x^2:by+cz=y^2:cz+ax=z^2:ax+by=1, prove that a/a+x+b/b+y+c/c+z=1
0:04:47
If x^2 /(by+cz) + y^2 /(cz+ax) +z^2 /(ax+by) find tℎe value of c/(2c+z) + b/(2b+y) + a/(2a+x)
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If a = b^x, b = c^y, c = a^z then prove that xyz = 1
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If `a^x=b^y=c^z `and a,b,c are in G.P. show that `1/x,1/y,1/z` are in A.P.
0:04:37
a^x=bc , b^y=ca ,c^z=ab then x/x+1 + y/y+1 +z/z+1 #learning_mathematics
0:01:30
if a^x=b , b^y=c, c^z=a prove that that xyz=1
0:04:16
If a^x=b^y=c^z and b^2=ac, then the value of y is equal to...
0:06:36
If a^x = b^y = c^z and abc = 1, then prove that:- 1/x + 1/y + 1/z = 0.
0:09:11
If a^x = b^y = c^z and b^2 = ac then prove that :- 2/y = 1/x + 1/z.
0:02:39
If a^x=b, b^y=c and c^z= a, Prove that xyz=1
0:02:38
If a = b^x , b = c^y , c = a^z then prove that xyz = 1 . | Algebra - Class 10 | Indices | C.Math |
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If `x+y+z=0` , prove that `|[xa, yb,zc],[yc, za, xb], [zb, xc, ya]|=x y z|[a, b, c],[c ,a, b],[...
0:02:31
If a^x=b^y=c^z and b^2 = ac, then what is 1/x+1/z equal to ?
0:02:47
If a power x equal to b, b power y equal to c and c power z equal to a prove that xyz=1
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