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ENG1090 - Foundation mathematics - S1 2025
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Let defined by . Find the inverse function of .
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Identify the domain and range of .
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Using De Moivre’s Theorem or otherwise, the modulus of is equal to
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The modulus of is
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The imaginary part of the complex number is
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The argument of is:
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Let , then is:
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A square root of is:
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