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Kuiz Teorema Pythagoras - Tingkatan 1

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Kuiz Teorema Pythagoras - Tingkatan 1

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Kuiz ringkas bab 11

Created by

NUR NATASYA NABILA BINTI ZAHARI KPM-Guru
NUR NATASYA NABILA BINTI ZAHARI KPM-Guru
Malaysia

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Kuiz Teorema Pythagoras - Tingkatan 1
 

Kuiz Teorema Pythagoras - Tingkatan 1Online version

Kuiz ringkas bab 11

by NUR NATASYA NABILA BINTI ZAHARI KPM-Guru
1

Apakah hipotenus bagi segitiga siku-siku dengan sisi 3 cm dan 4 cm?

2

Jika dua sisi segitiga siku-siku ialah 5 cm dan 12 cm, apakah hipotenusnya?

3

Segitiga dengan sisi-sisi 8 cm dan 15 cm, hipotenusnya berapa?

4

Dalam segitiga siku-siku, jika hipotenusnya 10 cm dan satu sisi 6 cm, satu lagi sisi ialah?

5

Teorema Pythagoras menyatakan hubungan antara sisi mana?

6

Segitiga dengan sisi siku-siku 9 cm dan 12 cm, hipotenusnya?

7

Manakah pilihan bukan contoh penggunaan teorema Pythagoras?

8

Apabila a=7 cm, b=24 cm, cari c (hipotenus).

9

Kedudukan segitiga: sisi a=2, b=3, cari c. (teorema Pythagoras)

10

Apakah tujuan utama teorema Pythagoras?

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Hipotenus = √(3^2+4^2)=√25=5 cm.

Menggunakan teorema Pythagoras: √(5^2+12^2)=√169=13 cm.

√(8^2+15^2)=√(64+225)=√289=17 cm.

Gunakan 6^2 + b^2 = 10^2 → b^2=64 → b=8 cm.

Untuk segitiga siku-siku, (b)a^2+(b)^2=c^2.

√(9^2+12^2)=√(81+144)=√225=15 cm.

Teorema Pythagoras hanya untuk segitiga siku-siku.

√(7^2+24^2)=√(49+576)=√625=25 cm.

c^2=2^2+3^2=4+9=13 → c=√13 cm.

Digunakan untuk mencari panjang sisi jika dua sisi diketahui.

 
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