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![and h is © let H be a subset of R3 expressed in the form ra] real number and y>o. 1 a eR. where xyn any 1. that H n a subspac](https://i.imgur.com/tSj8B48.png)
and h is © let H be a subset of R3 expressed in the form ra] real number and y>o.
1 a eR. where xyn any 1. that H n a subspace of R3 or now we check not. het any 132 li d = I and ßal ninibe any real and yiZO, where borette a BEH. now  = freem yen T [xxx2 , - | tv [ 324 +342 [3c4px)} 4 and a be real number number therefore (4+4) be also real y o and 270 this implies yay20.
Now and x+B = F4 +x27 13+ DE | 342448) Eh since and 64722) belongs for +42) >0 since 4,30_220, so a EH, BEH » KABEH 13 ley 21 and consider ca where e be any scalar (40). from frield R. so caz csa *,y be any real number and yo. 3) lezzy) [Buku) now y be any real number and CER this implies cry also read number, and Yayo (YO (10) when c>,O. but when cer and eco then cyço.
so H is not a therefore ath but ca elt subspace of R3 bor example a x = TEH done and - 2ER 121 . then then -2* = -20 = 6ot belongs to hot belongs to t -4. L-3.2] W so it is not a subspace of IR?
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