G = {(x,y)| (49x2 - 55y) divided by 4, x and y integers). Show that G...

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G = {(x,y)| (49x2 - 55y) divided by 4, x and y integers). Show that G is an equivalence relation? If Yes, look for the equivalent classes. By using the relation & above, show that GᵒG ≤ G For example G = {(x,y)| (49x2 - 55y) divided by 4, x and y integers). H = {(x,y) | x² + y2 even number, x and y integers) Show that G G C G and GCH G G = {(x,y)| (49x2 - 55y) divided by 4, x and y integers). Show that G is an equivalence relation? If Yes, look for the equivalent classes. By using the relation & above, show that GᵒG ≤ G For example G = {(x,y)| (49x2 - 55y) divided by 4, x and y integers). H = {(x,y) | x² + y2 even number, x and y integers) Show that G G C G and GCH G

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P1 1 Gx38 49x558 divided by 4 74 y are integers We need to check by is reflexive symmetri... View the full answer