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Prove using the notion of without any loss of generality that 5x+5y .pdf
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Prove using the notion of without any loss of generality that 5x+5y .pdf
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Prove using the notion of without any loss of generality that 5x+5y is odd when x and y are integers of opposite polarity Solution 5x+5y = 5(x+y) if x is even and y is odd then x+y is odd and 5(x+y) will be odd if y is even and x is odd then x+y is odd and 5(x+y) will be odd Hence 5x+5y is odd when x and y are integers of opposite polarity.
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Prove using the notion of without any loss of generality that 5x+5y .pdf
- Prove using the notion of without any loss of generality that 5x+5y is odd when x and y are integers of opposite polarity Solution 5x+5y = 5(x+y) if x is even and y is odd then x+y is odd and 5(x+y) will be odd if y is even and x is odd then x+y is odd and 5(x+y) will be odd Hence 5x+5y is odd when x and y are integers of opposite polarity
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