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sehingga: 1 ( [ A ] 0 x )( [ B ] 0 1 2 x ) = m ( [ A ] 0 x ) + n ( [ B ] 0 1 2 x ) ¿ 1 ( [ A ] 0 2 [ B ] 0 ) x 1 ( [ A ] 0 x ) + 1 ( [ A ] 0 2 [ B ] 0 ) x 1 ( [ B ] 0 1 2 x ) 1 ( A 0 x )( B 0 1 2 x ) = 1 ( A 0 2 B 0 ) x 1 ( A 0 x ) 1 ( A 0 2 B 0 ) x 1 ( B 0 1 2 x ) ¿ 1 ( A 0 2 B 0 ) In [ A 0 x ] 0 x 1 ( A 0 2 B 0 ) In [ B 0 1 2 x ] 0 x =kt 1 [ A ] 0 2 [ B ] 0 ln [ A ] 0 x [ A ] 0 1 [ A ] 0 2 [ B ] 0 ln [ A ] 0 x [ B ] 0 =kt 1 [ A ] 0 2 [ B ] 0 ln [ A ] 0 x [ A ] 0 =kt+ 1 [ A ] 0 2 [ B ] 0 ln [ A ] 0 x [ B ] 0 y=mx + C

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sehingga:1

( [A ]0−x )( [B ]0−12x )

=m( [A ]0−x )

+n

( [B ]0−12x )

¿−1( [A ]0−2 [B ]0 )

x1( [A ]0−x )

+1( [A ]0−2 [B ]0 )

x1

( [B ]0−12x )

∫1(A0−x )(B0−

12x )

=∫−1(A0−2B0 )

x1(A0−x )

−∫ 1( A0−2B0 )x1

(B0−12x )

¿−1(A0−2B0 )

In [ A0−x ]0x−1

(A0−2B0 )In [B0−12 x ]0

x

=kt

1[ A ]0−2[B ]0

ln[ A ]0−x[ A ]0

−1[ A ]0−2 [B ]0

ln[ A ]0−x[B ]0

=kt

1[ A ]0−2[B ]0

ln[ A ]0−x[ A ]0

=kt+1[ A ]0−2 [B ]0

ln[ A ]0−x[B ]0

y=mx+C