Solve only for x: 3(x-y)=8(x+z)
2 answers:
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Assuming 2032 is itself a number in base 4, you have
Or, if you mean to ask about converting 2032 into base 4, you have
with remainder 0, which means the "ones" digit is 0.
with remainder 0, which means the "tens" digit is also 0.
with remainder 3, so the "hundreds" digit is 3.
with remainder 3, so the "thousands" digit is also 3.
with remainder 3, so the next digit is also 3.
with remainder 1, so the next (and final) digit is 1.
So,
.
Or, if you mean to ask about converting 2032 into base 4, you have
So,