If in the international system of units the variables a, b, and c are related to each other through the equation a^x= b^yc^z, and [c]_SI= s, [b]_SI= m/s, and [a]_SI= m/s², the powers x, y, and z that make the equation dimensionally consistent are A) 1, 1, and -1. B) -1, -1, and 1. C) 2, 2, and -2. D) all of the above. E) none of the above.

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The Answer of If in the international system of units the variables a, b, and c are related to each other through the equation a^x= b^yc^z, and [c]_SI= s, [b]_SI= m/s, and [a]_SI= m/s², the powers x, y, and z that make the equation dimensionally consistent are A) 1, 1, and -1. B) -1, -1, and 1. C) 2, 2, and -2. D) all of the above. E) none of the above.

If in the International System of Units the Variables A