Suppose t and u are linear transformations from set of real numbers r superscript n to set of real numbers r superscript n such that t(ux)equalsx for all x in set of real numbers r superscript n. is it true that u(tx)equalsx for all x in set of real numbers r superscript n? why or why not?

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The best answer is (a) which is universal law is in effect at all times. it is constantly at play in everything we do and governs our lives. it is also important to note that universal law applies to not only everything on earth, but everything in the universe as well, which is another reason why it is in effect at all times.

An adiabatic process is one which occurs without the transfer or matter or heat in a system.