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Two like signs make a positive sign, so: Next multiply +6 × (−4). Two unlike signs make a negative sign, so: Result: (−2) × (−3) × (−4) = −24. Yes indeed, two negatives make a positive, and we will explain why, with examples ... Lets talk about signs. ... is the positive sign, is the negative sign.
Multiplying or dividing two numbers with different signs will give a negative answer; E.g. Work out -4 ×-3. 4×3 = 12. Both numbers have the same sign, so the answer will be positive.-4 ×-3 = 12. E.g. Work out 12 ÷-2. 12÷2=6. The numbers have different signs, so the answer will be negative. 12 ÷-2 = -6
For positive numbers, count to the right of zero. Positive numbers get higher the further to the right, eg 6 is greater than 3. For negative numbers, count to the left of zero. Negative numbers ...
Numbers don't just stop at zero. When you count backwards from zero, you go into negative numbers. Positive numbers are more than zero: 1, 2, 3, 4, 5, etc. Negative ...
Example: 6 + (−3) = 3. is really saying. "Positive 6 plus Negative 3 equals Positive 3". We could write it as (+6) + (−3) = (+3) The last two examples showed us that taking away balloons (subtracting a positive) or adding weights (adding a negative) both make the basket go down. So these have the same result: (+6) − (+3) = (+3) (+6 ...
When adding negative numbers, the key rule to remember is that two negatives make a positive. For example, if we have -3 + (-5), we can rewrite it as -3 – 5, which equals -8. This is because the negative signs cancel each other out, resulting in a positive sum. Subtracting negative numbers follows a similar rule.
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Multiplying or dividing two numbers together with the same sign gives a positive answer. If the two numbers have different signs, the answer is negative. (-6) × 3 = -18. (-4) × (-2) = 8. (-6) ÷ ...
