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정의 : (i) 요인 (ii) 배수. 각각에 대해 다섯 가지 예를 제시하십시오.

대답:
요인 : 숫자의 요인은 해당 숫자의 정확한 제수입니다.
배수 : 숫자의 배수는 자연수를 곱하여 얻은 숫자입니다.

예 1 : 우리는 15 = 1 × 15 및 15 = 3 × 5를 알고 있습니다.

∴ 1, 3, 5, 15는 15의 인수입니다.
즉, 15는 1, 3, 5 및 15의 배수라고 말할 수 있습니다.

예 2 : 우리는 8 = 8 × 1, 8 = 2 × 4 및 8 = 4 × 2임을 알고 있습니다.

∴ 1, 2, 4, 8은 8의 인수입니다.
즉, 8은 1, 2, 4 및 8의 배수라고 말할 수 있습니다.

예제 3 : 30 = 30 × 1, 30 = 5 × 6 및 30 = 6 × 5

∴ 1, 5, 6, 30은 30의 인수입니다.
즉, 30은 1, 5, 6 및 30의 배수라고 말할 수 있습니다.

예 4 : 20 = 20 × 1, 20 = 4 × 5 및 20 = 5 × 4

∴ 1, 4, 5, 20은 20의 인수입니다.
즉, 20은 1, 4, 5 및 20의 배수라고 말할 수 있습니다.

예 5 : 10 = 10 × 1, 10 = 2 × 5 및 10 = 5 × 2

∴ 1, 2, 5, 10은 10의 인수입니다.
즉, 10은 1, 2, 5 및 10의 배수라고 말할 수 있습니다.
jeong-ui : (i) yoin (ii) baesu. gaggag-e daehae daseos gaji yeleul jesihasibsio.

daedab:
yoin : susjaui yoin-eun haedang susjaui jeonghwaghan jesu-ibnida.
baesu : susjaui baesuneun jayeonsuleul gobhayeo eod-eun susjaibnida.

ye 1 : ulineun 15 = 1 × 15 mich 15 = 3 × 5leul algo issseubnida.

∴ 1, 3, 5, 15neun 15ui insu-ibnida.
jeug, 15neun 1, 3, 5 mich 15ui baesulago malhal su issseubnida.

ye 2 : ulineun 8 = 8 × 1, 8 = 2 × 4 mich 8 = 4 × 2im-eul algo issseubnida.

∴ 1, 2, 4, 8eun 8ui insu-ibnida.
jeug, 8eun 1, 2, 4 mich 8ui baesulago malhal su issseubnida.

yeje 3 : 30 = 30 × 1, 30 = 5 × 6 mich 30 = 6 × 5

∴ 1, 5, 6, 30eun 30ui insu-ibnida.
jeug, 30eun 1, 5, 6 mich 30ui baesulago malhal su issseubnida.

ye 4 : 20 = 20 × 1, 20 = 4 × 5 mich 20 = 5 × 4

∴ 1, 4, 5, 20eun 20ui insu-ibnida.
jeug, 20eun 1, 4, 5 mich 20ui baesulago malhal su issseubnida.

ye 5 : 10 = 10 × 1, 10 = 2 × 5 mich 10 = 5 × 2

∴ 1, 2, 5, 10eun 10ui insu-ibnida.
jeug, 10eun 1, 2, 5 mich 10ui baesulago malhal su issseubnida.

Sagot :

Mlarsen5000idn

Answer:

Definition: (i) factor (ii) multiple. Give five examples of each.

answer:

Factor: The factor of a number is the exact divisor of that number.

Multiple: A multiple of a number is a number obtained by multiplying a natural number.

Example 1: We know 15 = 1 × 15 and 15 = 3 × 5.

∴ 1, 3, 5, 15 are factors of 15.

That is, we can say that 15 is a multiple of 1, 3, 5 and 15.

Example 2: We know that 8 = 8 × 1, 8 = 2 × 4 and 8 = 4 × 2.

∴ 1, 2, 4, 8 are factors of 8.

That is, you can say that 8 is a multiple of 1, 2, 4, and 8.

Example 3: 30 = 30 × 1, 30 = 5 × 6 and 30 = 6 × 5

∴ 1, 5, 6, 30 are factors of 30.

That is, you can say that 30 is a multiple of 1, 5, 6 and 30.

Example 4: 20 = 20 × 1, 20 = 4 × 5 and 20 = 5 × 4

∴ 1, 4, 5, and 20 are factors of 20.

That is, you can say that 20 is a multiple of 1, 4, 5, and 20.

Example 5: 10 = 10 × 1, 10 = 2 × 5 and 10 = 5 × 2

∴ 1, 2, 5, 10 are factors of 10.

That is, you can say that 10 is a multiple of 1, 2, 5, and 10.

Step-by-step explanation:

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