Hukum-Hukum Newton

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a. Hukum 1 Newton 
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
Hukum 1 Newton bunyinya :
"jika resultan gaya yang bekerja pada suatu benda sama dengan nol, maka benda tersebut akan tetap diam atau tetap bergerak lurus dengan kecepatan tetap"
Hukum 1 Newton menjelaskan tentang kelembaman suatu benda.
Oleh karena itu, hukum 1 Newton juga disebut sebagai hukum kelembaman
Secara sistematis, hukum 1 Newton dinyatakan dengan persamaan sebagai berikut :





b. Hukum 2 Newton 
Hukum 2 Newton bunyinya :
"Percepatan yang dihasilkan oleh resultan gaya yang bekerja pada suatu benda besarnya sebanding dengan resultan gaya dan berbanding terbalik dengan massa benda. sedangkan arahnya searah dengan resultan gaya" 
Secara sistematis, hukum 2 newton dinyatakan dengan persamaan sebagai berikut :

 

dengan :
a = Percepatan benda (m/s2
= resultan gaya yang bekerja pada benda (N)
m = massa benda (kg)

Contoh soal :
1. Hitunglah percepatan benda pada gaya 2N dan 8N dengan massa 2Kg!
jawab :





m/s2

c. Hukum 3 Newton 
Hukum 3 Newton bunyinya :
"Jika benda pertama mengerjakan gaya (aksi) pada benda kedua, maka benda kedua akan mengerjakan gaya (reaksi) pada benda pertama yang besarnya sama tetapi arahnya berlawanan."
Secara sistematis, Hukum 3 Newton dapat dinyatakan dalam persamaan berikut :




 

Untuk kali ini, saya akhiri dulu. sampai ketemu di post berikutnya :)
Jangan lupa komentar ya :)

Wassalamu'alaikum Wr. Wb. 
 
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