Answer:
We have the next relation:
A = (b*d)/c
because we have direct variation with b and d, but inversely variation with c.
Now, if we have 3d instead of d, we have:
A' = (b*(3d))/c
now, we want A' = A. If b,c, and d are the same in both equations, we have that:
3bd/c = b*d/c
this will only be true if b or/and d are equal to 0.
If d remains unchanged, and we can play with the other two variables we have:
3b'd/c' = bd/c
3b'/c' = b/c
from this we can took that: if c' = c, then b' = b/3, and if b = b', then c' = 3c.
Of course, there are other infinitely large possible combinations that are also a solution for this problem where neither b' = b or c' = c
Answer:
<u><em>B</em></u>
Step-by-step explanation:
- <em>4/1 * 1/3</em>
- <em>4 * 1 = 4</em>
- <em>1 * 3 = 3</em>
- <em>4/3; 1 1/3</em>
4(2x - 1) = 9(x - 4)
8x - 4 = 9x - 36
x = 32
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Answer:
a) This integral can be evaluated using the basic integration rules. 
b) This integral can be evaluated using the basic integration rules. 
c) This integral can be evaluated using the basic integration rules. 
Step-by-step explanation:
a) 
In order to solve this problem, we can directly make use of the power rule of integration, which looks like this:

so in this case we would get:


b) 
In order to solve this problem we just need to use some algebra to simplify it. By using power rules, we get that:

So we can now use the power rule of integration:



c) The same applies to this problem:

and now we can use the power rule of integration:



Answer:
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Step-by-step explanation:
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