Prove the following statement:
“If $$b[ \sqrt[3]{p}] + c [\sqrt[3]{p^2}]=0$$
where a, b, c, p are rational and p is not a perfect cube, then a, b, c are all zero.”

Question

Prove the following statement:
“If $$b[ \sqrt[3]{p}] + c [\sqrt[3]{p^2}]=0$$    
where a, b, c, p are rational and p is not a perfect cube, then a, b, c are all zero.”

amistre64 · Answer

i dont see an "a"; but then again, proofs are not my cup o tea

anonymous · Answer

oops sorry

anonymous · Answer

Prove the following statement:
“If  $$a+b[p\sqrt[3]{3}]+c[\sqrt[3]{p}]=0$$
where a, b, c, p are rational and p is not a perfect cube, then a, b, c are all zero.”

anonymous · Answer

Sorry again. I must sleep well.

Prove the following statement:

If

$$a+b\sqrt[3]{p}+c\sqrt[3]{p^2}=0$$

where a, b, c, p are rational and p is not a perfect cube, then a, b, c are all zero.”