The speed of sound in air at a given temperature is given by:
[tex]v=331\sqrt[]{1+\frac{T}{273}}[/tex]Then we need to plug the value of the temperature to determine each case.
A.
[tex]v=331\sqrt[]{1+\frac{0}{273}}=331[/tex]B.
[tex]v=331\sqrt[]{1+\frac{25}{273}}=345.82[/tex]C.
[tex]v=331\sqrt[]{1+\frac{30}{273}}=348.71[/tex]D.
[tex]v=331\sqrt[]{1+\frac{(-15)}{273}}=321.78[/tex]Therefore the speeds for the given temperatures are:
A. 331 m/s
B. 345.82 m/s
C. 348.71 m/s
D. 321.78 m/s