The value of 9950−199⋅9850+1.299.989750−……−1.299.98⋅250+199⋅150 is

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The value of {99}^{{{50}}}-{{{99}}}{{{1}}}{98}^{{{50}}}+{{{99.

Question

The value of $99^{50} - \frac{99}{1} \cdot 98^{50} + \frac{99.98}{1.2} 97^{50} - \dots\dots - \frac{99.98}{1.2} \cdot 2^{50} + \frac{99}{1} \cdot 1^{50}$ is

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The value of

99^{50} - \frac{99}{1} \cdot 98^{50} + \frac{99.98}{1.2} 97^{50} - \dots\dots - \frac{99.98}{1.2} \cdot 2^{50} + \frac{99}{1} \cdot 1^{50}

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Question Text

The value of

99^{50} - \frac{99}{1} \cdot 98^{50} + \frac{99.98}{1.2} 97^{50} - \dots\dots - \frac{99.98}{1.2} \cdot 2^{50} + \frac{99}{1} \cdot 1^{50}