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The speed of sound in air is about \\(332\) meters per second \$$\left(\dfrac{\text m}{\text s}\right)$$ at \\(0\) degrees Celsius \$$(^\circ \text C)$$. If the speed increases by \\(0\).\(6\)\,\dfrac{\text m}{\text{s}} for every increase in temperature of \\(1\)^\circ \text C, which inequality best represents the temperatures, \$$T$$, in degrees Celsius, for which the speed of sound in air exceeds \\(350\)\,\dfrac{\text m}{\text s} ?$\newline$A) T > 30$\newline$B) T > 25$\newline$C) T > 20$\newline$D) T > 15