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a) What is the sum of the first 70 consecutive odd numbers? Tell whether it illustrates inductive or deductive reasoning. induc...Asked by Urgen please help
(a) What is the sum of the first 60 consecutive odd numbers?
Tell whether it illustrates inductive or deductive reasoning.
inductive reasoning deductive reasoning
(b) What is the sum of the first 1,200 consecutive odd numbers?
Tell whether it illustrates inductive or deductive reasoning.
inductive reasoning deductive reasoning
Tell whether it illustrates inductive or deductive reasoning.
inductive reasoning deductive reasoning
(b) What is the sum of the first 1,200 consecutive odd numbers?
Tell whether it illustrates inductive or deductive reasoning.
inductive reasoning deductive reasoning
Answers
Answered by
Reiny
a)
Sum(1 odd numbers) = 1
sum(first 2 odd numbers) = 1+3=4
sum(first 3 odd numbers) = 1+3+5 = 9
mmmhhh?
they look like perfect squares
sum(first 4 odd numbers) = 1+3+5+7 = 16
appears that sum(n odd numbers) = n^2
so Sum(first 60 odd numbers) = 60^2 = 3600
test it with an arithmetic sequence method
1+3+5+7 + ... 60 = ?
a = 1, d=2, n=60
sum(60) = (60/2)(2 + 59(2)) = 3600
ok, then!!!
According to your text or course notes, what kind of reasoning did I just use?
b) sum(1200) = 1200^2 = ....
Sum(1 odd numbers) = 1
sum(first 2 odd numbers) = 1+3=4
sum(first 3 odd numbers) = 1+3+5 = 9
mmmhhh?
they look like perfect squares
sum(first 4 odd numbers) = 1+3+5+7 = 16
appears that sum(n odd numbers) = n^2
so Sum(first 60 odd numbers) = 60^2 = 3600
test it with an arithmetic sequence method
1+3+5+7 + ... 60 = ?
a = 1, d=2, n=60
sum(60) = (60/2)(2 + 59(2)) = 3600
ok, then!!!
According to your text or course notes, what kind of reasoning did I just use?
b) sum(1200) = 1200^2 = ....
Answered by
Anonymous
-38= 2 (n-1)
Answered by
nene vetlog
jusq yoko na dko gets HUHUHUHUHU
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