jika kita sudah awakening magma tapi belum sempurna, tapi lalu kita ganti untuk mengawakening light, apakah hilang awakening magma kita?

1 + 109 2 + 108 3 + 107 4 + 106 (...) 106 + 4 107 + 3 108 + 2 109 + 1
There are 109 such pairs - unless you don't want to count the combinations of the same numbers but in different order (e.g. 50 + 60 and 60 + 50) - then there are 55 such pairs (up to 55 + 55).
You can also count 0 - sometimes we treat it as a whole number, sometimes we don't - then add two pairs (0 + 110 and 110 + 0) to the 109 pairs result, or 1 pair for 55 pairs result.
I hope it's quite understandable :)

Answered by SlowZasob | 2024-06-10

To determine how many pairs of whole numbers sum up to 110, we count from 0 to 55, providing a complementary number that adds to 110. We end up with a total of 56 pairs without repeating any combinations.
The question is asking us to find how many pairs of whole numbers have a sum of 110. To find pairs that add up to this number, we simply need to start from 0 and count up to 110, finding the complement that adds up to 110 each time.

(0, 110)
(1, 109)
(2, 108)
...
(54, 56)
(55, 55)

Notably, once we reach the midpoint of 55, we would be repeating pairs, since (56, 54) would be the same as (54, 56), which we already counted. So, we stop at the pair (55, 55). Therefore, beginning with (0, 110) and ending with (55, 55), we have 56 pairs of whole numbers that sum up to 110.

Answered by HenryCharles | 2024-06-25

The total number of pairs of whole numbers that sum to 110 is 110 if we count order as important; if order does not matter, there are 55 unique pairs. Additionally, including combinations involving 0 depends on how we define 'whole numbers' in this context. Understanding the pairs can help visualize how these numbers relate to one another.
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Answered by SlowZasob | 2024-09-04

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Answered by rapipap27 | 2025-07-12