Prove that the sets u ⊕v = {u + v : u ∈u, v∈v}and uθv = {u − v : u∈u, v∈v} are homometric for any two sets u and v.

solution:

given that set,

U⊕V ={u+v : u∈v,v∈v}

UΘV ={u-v : u∈v,v∈v}

clearly the given set are objection and linearity indefenten y,

f and f-1 are continuous,

22 dimes and 9 nickels

step-by-step explanation:

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step-by-step explanation:

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