Answer:
Hi
Good
I think its the second but i'm not sure because there are no measurements
Good luck
If the area of the region bounded by the curve and the line is Sq units, then the value of will be .
<h3>What is area of the region bounded by the curve ?</h3>
An area bounded by two curves is the area under the smaller curve subtracted from the area under the larger curve. This will get you the difference, or the area between the two curves.
Area bounded by the curve
We have,
⇒
,
Area of the region Sq units
Now comparing both given equation to get the intersection between points;
So,
Area bounded by the curve
On applying the limits we get;
⇒
Hence, we can say that if the area of the region bounded by the curve and the line is Sq units, then the value of will be .
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Answer:
The answer would be 204/25
Step-by-step explanation:
25 x 8 = 200
200 + 4 = 204
Thus, you get:
204/25
Answer:
i can't do that I don't know how I'm sorry
Answer:
252
Step-by-step explanation:
To answer the equation, you first need to note that it asks for surface area.
To find surface area, you use an input formula, known as <em>SA=2lw+2lh+2hw</em>. 'H' stands for height, 'L' stands for length, and 'W' stands for width.
Since the current height is 12, the current length is 6, and the width is 3, you need to plug them into the equation.
<em>SA=2(6)(3)+2(6)(12)+2(12)(3)</em>
<em>SA=252</em>
<em>Quick tip! It's tempting to just multiply them all at once, but using the power of distribution is vital to solving these equations. </em>