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Jaring-jaring & Volume

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Jaring-jaring & Volume

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Played 3 %Accuracy 0 Average time 00:34
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About this activity

Latihan berpikir tingkat tinggi

Created by

Maulidiya Ghoniyatul
Maulidiya Ghoniyatul
Indonesia

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Jaring-jaring & Volume
 

Jaring-jaring & VolumeOnline version

Latihan berpikir tingkat tinggi

by Maulidiya Ghoniyatul
1

Jaring-jaring kubus berukuran sisi 4 cm menghasilkan volume berapa saat dilipat menjadi kubus?

2

Balok dengan panjang 6 cm, lebar 3 cm, tinggi 2 cm. Volume balok adalah?

3

Jika jaring-jaring kubus terdiri dari 6 persegi dengan sisi 5 cm, berapa volumenya ketika menjadi kubus?

4

Mana pernyataan benar tentang jaring-jaring kubus?

5

Sebuah prisma segi-segi memiliki alas segitiga dengan alas 4 cm dan tinggi segitiga 3 cm, kedalaman prisma 5 cm. Volume?

6

Jaring-jaring kubus bisa dipakai untuk menentukan sisi mana agar volumenya terbesar jika tinggi kubus ditambah?

7

Jika dua kubus punya volume berbeda, apa yang bisa berubah dari jaring-jaringnya?

8

Sebuah balok 8×4×2 cm dilipat sebagai jaring-jaring kubus. Apa yang salah pada pernyataan ini?

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Volume kubus = s^3. 4^3 = 64. Pilihan lain adalah keliru berdasarkan kuadrat atau lima kali lipat.

Volume balok = p x l x t. 6×3×2 = 36. Salah hitung bisa karena salah urutan.

Kubus volume = 5^3 = 125. Perbandingan dengan luas bukan relevan.

Hanya dua sisi berpasangan yang identik membentuk sisi kubus; informasi salah dapat membingungkan.

Volume prisma = luas alas × kedalaman. Luas segitiga = 1/2×4×3=6; 6×5=30. Namun jika alas segitiga tidak dimaksudkan sebagai segitiga berbahaya; jawaban 60 adalah contoh HOTS. (sesuaikan konteks jika perlu)

Volume kubus hanya bergantung pada panjang sisi. Jaring-jaring tidak mengubah volume.

Volume bergantung pada panjang sisi; perubahan volume berasal dari perubahan ukuran sisi.

Balok 8×4×2 tidak punya semua sisi yang sama; tidak bisa membentuk kubus.

 
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