JARAK TITIK KE TITIK DALAM BIDANG

Presentation

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Mathematics

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12th Grade

•

Medium

Susilawati Susilawati

Used 16+ times

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6 Slides • 6 Questions

DIMENSI TIGA

1.1. Jarak titik ke titik dalam bidang

Jarak dalam bangun ruang adalah panjang garis hubung terpendek antara dua unsur ruang, yaitu titik, garis, dan bidang

1.2.1. Jarak antara dua titik

Konsep jarak titik ke titik Untuk memahami konsep jarak antara dua titik, silahkan perhatikan masalah berikut :

Multiple Choice

Pada kubus ABCD.EFGH dengan panjang rusuk 10 cm, jarak titik B dan D adalah . . . cm.

$5\ \sqrt[]{3}$

$10\sqrt[]{2}$

$10\sqrt[]{3}$

Multiple Choice

Jika panjang rusuk kubus ABCD.EFGH adalah 8 cm, maka panjang jarak titik A ke titik G adalah ...

$8\ \sqrt[]{2}\ cm$

$8\ \sqrt[]{5}\ cm$

$8\ \sqrt[]{3}\ cm$

$8\ \sqrt[]{6}cm$

Multiple Choice

Pada kubus ABCD.EFGH, yang termasuk pasangan diagonal ruang adalah..

AC dan AF

HC dan ED

HB dan EC

AG dan BG

Multiple Choice

Diketahui kubus ABCD.EFGH dengan panjang rusuk 4 cm. Jika P titik tengah AE. Maka berapakah jarak B ke P ?

$5\ \sqrt[]{5}$

$4\ \sqrt[]{3}$

$3\ \sqrt[]{2}$

$2\ \sqrt[]{5}$

Multiple Choice

Pada kubus ABCD.EFGH di atas, panjang rusuknya 10 cm, maka jarak titik E ke garis HF adalah...

10 cm

$10\sqrt{2}$ cm

$10\sqrt{3}$ cm

$5\sqrt{2}$ cm

$5\sqrt{6}$ cm

Multiple Choice

Diketahui balok ABCD.EFGH dengan panjang AB = 6 cm, BC = 8 cm, dan CG = 10 cm. Jarak titik A ke titik C adalah … cm.

$2\sqrt{10}$

$5\sqrt{2}$

$10\sqrt{2}$

DIMENSI TIGA

1.1. Jarak titik ke titik dalam bidang

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