1x≤3y, x≥y Draw x=3y line x-3y≤0, Note: 0,1 satisfies x-3y≤0 So the part containing 0,1 is the region x≥yx-y≥0Note:Note: 1,0 satisfies x-y≥0 So the part containing 1,0 is the region The red region represents x≤3y while light blue region represents x≥y Their intersection i e the dark blue region represent the feasible region For remaining queries, post them in a new thread

Plz give answer

Plz give answer Determine the region in the plane determined by the inequalities: (2) y 2 2m, (3) +5y 45, 0, y O. (4) 28 • + 3y 35, 2, T 2 5. (5) S 6, C+4vÉ4, 0. (6) 0, -2, 20.

(1) x \leq 3 y, x \geq y . D r a w x = 3 y l i n e x - 3 y \leq 0, N o t e : (0, 1) s a t i s f i e s x - 3 y \leq 0 . S o t h e p a r t c o n t a i n i n g (0, 1) i s t h e r e g i o n . x \geq y x - y \geq 0 N o t e : N o t e : (1, 0) s a t i s f i e s x - y \geq 0 . S o t h e p a r t c o n t a i n i n g (1, 0) i s t h e r e g i o n . T h e r e d r e g i o n r e p r e s e n t s x \leq 3 y w h i l e l i g h t b l u e r e g i o n r e p r e s e n t s x \geq y . T h e i r i n t e r s e c t i o n i . e . t h e d a r k b l u e r e g i o n r e p r e s e n t t h e f e a s i b l e r e g i o n . F o r r e m a i n i n g q u e r i e s, p o s t t h e m i n a n e w t h r e a d .

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Plz give answer Plz give answer Determine the region in the plane determined by the inequalities: (2) y 2 2m, (3) +5y 45, 0, y O. (4) 28 • + 3y 35, 2, T 2 5. (5) S 6, C+4vÉ4, 0. (6) 0, -2, 20.

Plz give answer

Plz give answer Determine the region in the plane determined by the inequalities: (2) y 2 2m, (3) +5y 45, 0, y O. (4) 28 • + 3y 35, 2, T 2 5. (5) S 6, C+4vÉ4, 0. (6) 0, -2, 20.