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In Matematika / Sekolah Menengah Atas | 2025-08-22

3. Jika diketahui 2log 3 = p, hitunglah nilai dari: a. 8log 72 ​

Asked by jaaaaaja26

Answer (5)

The answer is Ocean .
Oceans are larger than ponds and or an aquarium. Hence they possess wider exposed surface with more number of free surface molecules.Greater the number of surface molecules, greater number of molecules may escape from the surface easily..and hence greater will be the rate of evaporation. The rate of evaporation depends even on the external climatic conditions such as Temperature, Wind, Pressure etc. Higher the temperature. higher will be the rate of evaporation.

Answered by Pixie | 2024-06-10

the ocean because of the fact that in an aquarium if its indoors the sun wont hit it at al even if its outdoors the ocean is way to huge and its because of the ocean that we have clouds. Pond, same thing the ocean beats it

Answered by karen10 | 2024-06-10

The maximum rate of evaporation occurs in the ocean due to its larger surface area, which allows more water molecules to escape. Factors like temperature, wind, and atmospheric pressure also play essential roles in increasing evaporation rates. Therefore, the ocean has a higher evaporation rate than ponds or aquariums.
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Answered by Pixie | 2025-06-19

Jawaban:PPenjelasan dengan langkah-langkah:Diketahui:[tex] log_{2}(3) =p[/tex]Ditanya:[tex] log_{8}(72) [/tex]Jawab:[tex] log_{8}(72) \\ = log_{ {2}^{3} }( {3}^{3} ) \\ = \frac{1}{3} \times 3 \times log_{2}(3) \\ = log_{2}(3) = p[/tex]

Answered by rayhannandawirza | 2025-08-22

Penyelesaian[tex]{}^{2}\log 3 = p[/tex][tex]{}^{8}\log 72 = \log_{8} 72[/tex][tex]\log_{8} 72 = \frac{\log_{2}72}{\log_{2}8}[/tex][tex]\log_{8} 72 = \frac{\log_{2}72}{3}[/tex][tex]72 = 8 \times 9 = 2^3 \times 3^2[/tex][tex]\log_{2}72 = \log_{2}(2^3 \cdot 3^2)[/tex][tex]\log_{2}(2^3 \cdot 3^2) = \log_{2}(2^3) + \log_{2}(3^2) = 3 + 2\log_{2}3[/tex][tex]\log_{2}72 = 3 + 2p[/tex][tex]\log_{8}72 = \frac{3 + 2p}{3}[/tex][tex]{}^{8}\log 72 = \frac{3 + 2p}{3}[/tex]

Answered by vinganzbeut | 2025-08-22