Qiki S

10 Juli 2024 16:48

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Qiki S

10 Juli 2024 16:48

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Shendika P

10 Juli 2024 19:41

<p>{<br>Penjelasan:&nbsp;<br>Langkah 1: Menggunakan sifat logaritma, kita dapat menyederhanakan ekspresi di sisi kiri persamaan.&nbsp;<br>Langkah 2: Menggunakan sifat logaritma lainnya, kita dapat menyederhanakan ekspresi di sisi kanan persamaan.&nbsp;<br>Langkah 3: Menggabungkan kedua ekspresi yang disederhanakan, kita mendapatkan persamaan baru.&nbsp;<br>Langkah 4: Menyelesaikan persamaan baru untuk x/y.&nbsp;<br>Jawaban:&nbsp;<br>x/y=-2/11 (E)<br>Penjelasan:<br>Langkah 1: Menggunakan sifat logaritma, kita dapat menyederhanakan ekspresi di sisi kiri persamaan.&nbsp;<br>$2log(a^{3/2}b^{7/2}c^{11/2})-2log(bc) = 2log(a^{3/2}b^{7/2}c^{11/2}/bc) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{</p>

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Penjelasan: 
Langkah 1: Menggunakan sifat logaritma, kita dapat menyederhanakan ekspresi di sisi kiri persamaan. 
Langkah 2: Menggunakan sifat logaritma lainnya, kita dapat menyederhanakan ekspresi di sisi kanan persamaan. 
Langkah 3: Menggabungkan kedua ekspresi yang disederhanakan, kita mendapatkan persamaan baru. 
Langkah 4: Menyelesaikan persamaan baru untuk x/y. 
Jawaban: 
x/y=-2/11 (E)
Penjelasan:
Langkah 1: Menggunakan sifat logaritma, kita dapat menyederhanakan ekspresi di sisi kiri persamaan. 
$2log(a^{3/2}b^{7/2}c^{11/2})-2log(bc) = 2log(a^{3/2}b^{7/2}c^{11/2}/bc) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{7/2}c^{11/2}/b c) = 2log(a^{3/2}b^{


Qiki S

11 Juli 2024 07:58

spam bgt ya

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