Prove that
for
.
?
List the steps involved.
What will be an ideal response?
Step 1: We must verify that the statement is true for
. However, the statement
is true.
Step 2: Let's suggest that the statement is true for , i.e.
. Let's examine it for
by substituting k + 1 for n in the inequality.
.
Let's transform this inequality as Because the statement is true for
and
for
the statement is also true for
.
Mathematics
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A. polynomial function B. not a polynomial function
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A.
B. 1
C. 0
D. undefined
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Provide an appropriate response.In order to purchase sod for a yard, would you need to use perimeter or area to decide how much to buy?
A. Area B. Perimeter
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