Rather than thinking of it as one shape, think of it as 3 shapes; 3 rectangles. The large section on the left side of the figure is one, and the two parts that stick out on the right side are 2. On the bottom right, two measurements are given; 13, which is the width of the bottom-right rectangle, and the height is 4. 13*4 is 52, which is the area of the bottom-right rectangle. Since the area of the top-right rectangle is equivalent to the area of the bottom right one, it is also 52. Finally, for the large rectangle on the left. Since the entirety of the width of the shape is 24, And the width of the right side is 13, 24-13 is 11. That means that the width for the large rectangle is 11, and it already gives you the height; The 12 on the inside of the shape and the Two heights of 4 for the right-side rectangles. 12 + 4 + 4 is 20, so that means that the area of the large rectangle is 20*11, which is 220. 220 + 52 + 52 is 324. The area for the figure is B, 324. <em>Don't forget to choose which answer is the Brainliest!</em>
1/2 of 4/5: take half of four to get the answer: 2/5
We have blood vessels under the skin. When they are damaged, you begin to bleed. It helps your body clean out a wound
We have receptors in our body that are located on the top layer of our skin. They allow people to feel sensations like pressure, pain, and even temperature.
When our body’s heat up, our brain reacts by releasing sweat from eccrine glands all over our body pouring liquid through pores to lower our temperature.
<span>Center City West = x
</span><span>Center City East = (x + 257)
Solve for x to find the capacity for Center City West and then we can find the capacity for Center City East.
(x + 257) + x = 1221
x + x + 257 = 1221
2x + 257 - 257 = 1221 - 257
2x = 964
2x / 2 = 964 / 2
x = 482
</span><span>Center City West capacity = 482
</span>
Now to find Center City East capacity we substitute 482 for x in (x + 257)
(x + 257)
(482 + 257)
482 + 257 = 739
Center City East capacity = 739
Center City West capacity = 482
No the line will be vertical on point one