Suppose r(x) and t(x) are two functions with the same domain, and let h(x)=r(x)+t(x).
1 answer:
Answer:
If the maximum of function r(x) and t(x) occur at the same point c in domain P = max(r(x)+t(x)) = M+N
In general P ≤ M+N
Step-by-step explanation:
If the maximum of function r(x) and t(x) occur at the same point c in domain then M=r(c) and N=t(c) So in this case P = max(r(x)+t(x)) = M+N
In general P ≤ M+N
by definition of maximum
r(x)≤M,t(x)≤N for all x in domain
=> r(x)+t(x)≤M+N for all x in domain
=> max(r(x)+t(x)) <= M+N
=> P ≤ M+N
Thus we get in general the relationship is P ≤ M+N
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Given data: Total rainfall = 16.8 inches
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