Nama Lengkap :[br]Kelas :
[size=150]Berikut ini pernyataan manakah yang nilainya sama dengan [math]\Large 2^7[/math][/size]?
[size=150]Tentukanlah nilai dari [math]\Large 3\cdot5^x[/math][/size] jika nilai [math]\Large x[/math] sama dengan 2.
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[/img][br][size=150]Berapakah saldo awal dari rekening tersebut?[/size]
[size=150]Apakah pertambahan saldo rekening tersebut sama/tetap setiap tahunnya? Jelaskan bagaimana kamu mengetahuinya.[/size]
Bandingkanlah perubahan saldo dari kedua rekening tersebut. Bagaimanakah perubahannya?
[size=150]Rida menuliskan hasil dari [math]\Large 5\cdot3^x[/math][/size] adalah [math]\Large15x[/math].[br][size=150]Apakah kamu setuju dengan hasil yang diperoleh Rida? Jelaskan alasanmu.[/size]
[size=100]Berapa lama waktu yang dibutuhkan oleh masing-masing rekening agar saldonya bertambah menjadi dua kali lipatnya?[/size]
[size=100]Berapa lama waktu yang dibutuhkan oleh masing-masing rekening agar saldonya kembali bertambah menjadi dua kali lipat untuk kedua kalinya?[/size]
[size=100]Bagaimana perbandingan pertambahan saldo kedua rekening investasi tersebut? Jelaskan pendapatmu.[/size]