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CBSE Class 11-science Answered

<div>Please explain:</div> <div><img src="data:image/png;base64,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" alt="" width="555" height="182" /></div>
Asked by nitishkrnehu09 | 01 Jan, 2018, 04:09: AM
Expert Answer
following is the graph of [sinx]
So continuous at 270o
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