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Starting from (-1) *5 write various products showing some patterns to (-1) *(-1) =1?
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Starting from (-1) *5 write various products showing some patterns to ...
Patterns Leading to (-1) * (-1) = 1

Starting from (-1) * 5:
- (-1) * 5 = -5
- (-1) * 4 = -4
- (-1) * 3 = -3
- (-1) * 2 = -2
- (-1) * 1 = -1

From -1 to -1:
- (-1) * 0 = 0
- (-1) * (-1) = 1

Explanation:
When we start from (-1) * 5 and decrease the multiplier by 1 each time, we notice a pattern where the result increases by 1. This is because when we multiply a negative number by a negative number, the result is always positive. So, as we move from (-1) * 5 to (-1) * 1, the result increases by 1 each time until we reach (-1) * 0, which is 0.
Then, when we multiply (-1) by (-1), we get 1. This is because when we multiply two negative numbers, the result is always positive. In this case, multiplying -1 by -1 gives us 1, showing the rule that a negative number multiplied by a negative number equals a positive number.
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Starting from (-1) *5 write various products showing some patterns to (-1) *(-1) =1?
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