Question

3•7...7•3 56-27...9•32 0+0+0+0...0•5 сравни ​

Answer 1

$3 \times 7 = 7 \times 3 \\ 21 = 21$

$56 - 27 < 9 \times 32 \\ 29 < 288$

$0 + 0 + 0 + 0 = 0 \times 5$

Answer 2

To compare the given expressions, let's simplify them step by step:

1. 3•7...7•3: This seems to be a sequence of numbers starting with 3•7 and ending with 7•3, with an ellipsis ("...") in between. We can expand this sequence to understand it better: 3•7 = 21 4•6 = 24 5•5 = 25 6•4 = 24 7•3 = 21

   It appears that the sequence is symmetric, so it becomes: 21, 24, 25, 24, 21

2. 56-27...9•32: Similar to the previous expression, this one also seems to be a sequence of numbers with an ellipsis in between. Let's expand it: 56 - 27 = 29 55 - 28 = 27 54 - 29 = 25 ... 9•32 = 288

   It seems to be a decreasing sequence: 29, 27, 25, ..., 288

3. 0+0+0+0...0•5: Here, the ellipsis indicates that there are multiple zeros added together and then multiplied by 5.

   0+0+0+0...0 = 0 (adding any number of zeros together results in zero) 0•5 = 0

   So, the value of this expression is 0.

Now, let's compare the values of these expressions:

21, 24, 25, 24, 21 vs. 29, 27, 25, ..., 288 vs. 0

The first sequence (21, 24, 25, 24, 21) and the second sequence (29, 27, 25, ..., 288) do not have the same pattern, and we don't have enough information to determine their relationship or if one is greater than the other. However, we can say that both sequences are symmetrical in their own way.

The value of the third expression is 0, which is different from the other sequences.

So, we cannot make a direct comparison between these expressions without further information or context.