135=a+b+c
start with 35, an easy number to work with.
35=a
100=b+c
what two odd numbers add up to 100? 49 and 51
35 would be the smallest. Btw there are alot of answers to this, this is only one possible solution
The solution to the problem is as follows:
<span>∫sin(9x) dx = -(1/9)cos(9x) + C , where C is a constant
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Answer:
9
Step-by-step explanation:
Answer:
20 and 25.
Step-by-step explanation:
Given:
They both teach total 45 yoga classes each week.
Erica teaches 15 fewer than twice as many as Bo.
To find:
How many classes does each instructor teach per week = ?
Solution:
Let number of classes are taken by Bo = 
Then number of classes are taken by Erica =
(given)
Total number of classes are taken by both = 45 (given)
According to the question.
+
= 45

By adding both side by 15

By dividing both side by 3

number of classes are taken by Bo =
= 20
number of classes are taken by Erica = 
= 
Therefore, number of classes are taken by Bo and Erica is 20 and 25.
As x approaches either positive or negative infinity, y will approach positive infinity.
This is because x^2 will grow large much quicker than b*x, so it has more importance. So when considering the limit, we can imagine that the equation looks like this:
y = x^2
This equation will go to infinity for x approaching both negative and positive infinity.