VERNIER KALIPER
(JANGKA SORONG)
Setelah sebelumnya membahas kunci momen sekarang kita bahas
tentang vernier caliper. Venier caliper yaitu skala utama dan skala vernier
yang digunakan untuk mengukur diameter luar, diameter dalam dan kedalaman.
![](data:image/png;base64,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)
Prinsip Pengukuran
Skala utama (main scala) dan skala vernier digunakan untuk
mengukur jarak kecil dengan cara mencari perbedaan antara dua tanda. Metode ini
disebut prinsip pengukuran vernier.
Membaca Hasil Nilai Pengukuran
Cara membaca skala dari jangka sorong adalah dengan membaca terlebih dulu skala utamanya seperti membaca penggaris, lalu
jumlahkan dengan skala nonius (vernier) dikali 0,01 cm. Misalkan dari
gambar di samping, skala utama terbaca 0,3 cm lebih (lihat skala yang
sebelah paling dekat nol dari nonius). Pembacaan nonius adalah 3 x 0,01
cm = 0,03 cm (lihat garis nonius yang berimpit dengan skala utama).
Sehingga panjang benda yang diukur adalah 0,3 cm + 0,03 cm = 0,33 cm.
Menangani Vernier Kaliper
- Sebelum diukur bersihkan dulu baik benda maupun vernier caliper
- Sebelum digunakan, periksalah bahwa vernier bergeser dengan bebas dan angka “0” pada kedua skala sejajar dengan tepat.
- Sewaktu mengukur usahakan benda yang diukur sedekat mungkin
ke skala utama.Pengukuran diujung gigi pengukuran menghasilkan pembacaan kurang
akura.
- Tempatkan vernier caliper tegak lurus dengan benda yang diukur
- Untuk mencegah salah baca, bacalah langsung dari atas strip yang tepat
- Untuk mencegah karat, bersihkan vernier caliper dengan kain oleh oli setelah dipakai.
Sumber New Step 1 Training Manual
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