Question

A)564:5 937:3 638:3 ә)467:2 478:4 583:4​

Answer 1

Ответ:

а) 565:5=113

937:3=312(остаток 1)

638:3=212(остаток 2)

ә)467:2=233(остаток 1)

478:4=114(остаток 4)

583:4=145(остаток 3)

Answer 2

Ответ:

Пошаговое объяснение:

564:5=112 (4остаток)

112*5=560+4=564

937:3=312 (1остаток)

312*3=936+1=937

638:3=212(2остаток)

212*3=636+2=638

467:2=233(1остаток)

233*2=466+1=467

478:4=119(2остаток)

119*4=476+2=478

583:4=145(3 остаток)

145*4=580+3=583

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Answer 3

It looks like you've provided two sets of numbers with colons and ratios. To clarify, it seems you're presenting ratios, and you want to know if they can be simplified or if there's a common factor in each set. Let's break it down:

A) In the first set, you have:

• 564:5
• 937:3
• 638:3

To simplify these ratios, you can find the greatest common divisor (GCD) of the two numbers in each ratio and then divide both numbers by the GCD. Here's the simplified form of each ratio:

• 564:5 = 112.8:1 (simplified by dividing both numbers by 4)
• 937:3 = 312.33:1 (simplified by dividing both numbers by 3)
• 638:3 = 212.67:1 (simplified by dividing both numbers by 3)

B) In the second set, you have:

• 467:2
• 478:4
• 583:4

Let's simplify these ratios:

• 467:2 = 233.5:1 (simplified by dividing both numbers by 2)
• 478:4 = 119.5:1 (simplified by dividing both numbers by 4)
• 583:4 = 145.75:1 (simplified by dividing both numbers by 4)

So, in both sets (A and B), I've simplified the ratios by finding the GCD of the numbers in each ratio and then dividing both numbers by the GCD.