The value of the given integral is (3x+2)^2^1 /63 +c
=
=1/3*{(3x-20)^21}/21 +c
=1/63 *(3x-21)^21 +c
=d/dx {1/3*(3x-2)^21}/21 +c
=3/3 *{21(3x-2)}/21 +c
Let u=3x-2
du= 3dx
=
=1/3
=(3x+2)^2^1 /63 +c
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Answer:
Studying probability and statistics will allow you to see the world from an entirely different perspective, since the subjects will give you the tools to model and analyze situations, which involve uncertainty.
I'm not sure if you're already given the length of the rectangle, but the width is either (x + 3) or (x + 15).
We can find this by factoring x² + 18x + 45, as the area of a rectangle is found by multiplying the length and width together, so if we factor this expression we can find what was multiplied together.
Factoring x² + 18x + 45, we get (x + 3)(x + 15), which then tells us the two sides of the rectangle. Again, I'm not sure if you were already told the length, but if you were then the width is the other side. For example, if you were told the length was (x + 3), then the width would be (x + 15).
I hope this helps!
-1 and 15
The pattern is + 8
Answer: First step would be to do whatever is inside the parentheses.
Step-by-step explanation:
PEMDAS