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Evaluate i (-6)xx(-15)xx(-5) ii (-8) xx ...

Evaluate
i `(-6)xx(-15)xx(-5)`
ii `(-8) xx (-5) xx 9`
iii `9xx(-12)xx10`
vi `(-75) xx 8`
v `(-5) xx (-5) xx (-5)`............. taken 5 times
vi `(-1) xx (-1) xx (-1) xx`...........taken 25 times

Text Solution

AI Generated Solution

The correct Answer is:
Let's evaluate the given expressions step by step. ### i. Evaluate `(-6) x (-15) x (-5)` 1. **Multiply the first two numbers**: \[ (-6) \times (-15) = 90 \quad (\text{since } - \times - = +) \] 2. **Now multiply the result by the third number**: \[ 90 \times (-5) = -450 \quad (\text{since } + \times - = -) \] **Final Answer**: \(-450\) ### ii. Evaluate `(-8) x (-5) x 9` 1. **Multiply the first two numbers**: \[ (-8) \times (-5) = 40 \quad (\text{since } - \times - = +) \] 2. **Now multiply the result by 9**: \[ 40 \times 9 = 360 \quad (\text{since } + \times + = +) \] **Final Answer**: \(360\) ### iii. Evaluate `9 x (-12) x 10` 1. **Multiply the first two numbers**: \[ 9 \times (-12) = -108 \quad (\text{since } + \times - = -) \] 2. **Now multiply the result by 10**: \[ -108 \times 10 = -1080 \quad (\text{since } - \times + = -) \] **Final Answer**: \(-1080\) ### iv. Evaluate `(-75) x 8` 1. **Multiply the two numbers**: \[ (-75) \times 8 = -600 \quad (\text{since } - \times + = -) \] **Final Answer**: \(-600\) ### v. Evaluate `(-5) x (-5) x (-5) x (-5) x (-5)` 1. **Multiply the first two numbers**: \[ (-5) \times (-5) = 25 \quad (\text{since } - \times - = +) \] 2. **Multiply the result by the next -5**: \[ 25 \times (-5) = -125 \quad (\text{since } + \times - = -) \] 3. **Multiply the result by the next -5**: \[ -125 \times (-5) = 625 \quad (\text{since } - \times - = +) \] 4. **Multiply the result by the last -5**: \[ 625 \times (-5) = -3125 \quad (\text{since } + \times - = -) \] **Final Answer**: \(-3125\) ### vi. Evaluate `(-1) x (-1) x (-1) x ...` (25 times) 1. **Since there are 25 multiplications of -1**: - An odd number of negative signs will result in a negative product. - Therefore, the result will be \(-1\). **Final Answer**: \(-1\) ---
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