Proper closed subspace of H , is orthogonal to non zero vector of H, Inner product space

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It is very very very helpful ma'am Thank you very much ma'am 🤗🙏🙏

maliksahu

Madam, please share this proof 👇👇👇👇
Let M be a closed linear subspace then for each x in H there is a unique element in M closed to x being the projection of x onto M denoted px and characterized by the fact that ( x- Px, m)= 0 for every m in M also P is linear map

minakshibhagat

Bhut acha smjhaya h lekin board pe sbse neeche jo likha h vo dikh ni ra
Halanki sunai b de rha h lekin phir b complete board dikhna chiye
Aur dusri baat ki aap shuru me toh shi likhte ho phir baad me bhut chota likhne lgte ho mtlb font chota hota chala jata h
In do baaton pe dhyan dijiye plz
well, teaching is gud🙏

AshwiniTanwar

Ma'am plss projection theorem ko upload kr dijiye as soon as 🙏🙏🙏

maliksahu

Ma'am subscriber ni badh rahe hai kahke padhana mat chhodiyega kyoki AAP bhut achcha padhati ho ma'am Thank u very much ma'am 🙏🙏🙏

maliksahu

Proper closed subspace of H , is orthogonal to non zero vector of H, Inner product space

Proper closed subspace of H , is orthogonal to non zero vector of H, Inner product space

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