Question

6) Si a, b y c son números reales positivos, con

a ≠ 1, entonces LOG a B = C es equivalente a:

A) B a = c

B) A b = c

C) A c = b

D)B c = a

E) C a = b

Answer 1

Answer:

Answer:

• jo bhi hoga sab acha hoga bhagwan bharose chod do

iska matlab yeh nhi ki khud mehnat mat kro

• tumhe bhi mehnat krni h

Answer 2

Given :  a ≠ 1    log ₐb = c    ( a, b , c are positive )

To Find : Equivalent

bᵃ = c

aᵇ = c

$a^c=b$

$b^c=a$

cᵃ = b

Solution:

log ₐb = c

=> $a^c=b$

Correct option is $a^c=b$

$a^c=b$

taking log both sides

=> c log a = log b

=>  c = log b / log a

=> c =  log ₐb

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y=log(ab) z=log(a²-b²).

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