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NikAS [45]
3 years ago
15

Whats the answer to x 2x x -16

Mathematics
1 answer:
Pavel [41]3 years ago
4 0

Answer:

-32x

Step-by-step explanation:

2x16=32 add the negative sign because negative

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What is the slope of the line that passes through the points (-2, 7) and (2, -5)?
amm1812

Answer:-3

Step-by-step explanation:

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3 years ago
5pn-8p=7n-7. Solve for n.
Firlakuza [10]

Answer:

       -8p + 7

n = --------------

        8 - 5p

Step-by-step explanation:

Let's group the n terms in  5pn-8p=7n-7  .

Subtract 5pn from both sides.  This results in -8p = 7n - 7 - 5pn

Now add 7 to both sides.  This will group the n terms on the right side:

-8p + 7 = 7n - 5pn

Factor n out of 7n - 5pn:

-8p + 7 = n(7 - 5p)

Finally, divide both sides by (7 - 5n) to isolate n:

       -8p + 7

n = --------------

        8 - 5p

8 0
3 years ago
Nancy chopped the vegetales shown in the table,then mixed them into a salad. She divided the salad equally into 5 containers. Br
Darya [45]
Nancy put 7 1/2 cups of vegetables in each container
8 0
3 years ago
How do I find the missing value?
Usimov [2.4K]
Hope the given solution helps:) Have a great day. Do mark me brainliest if it has really helped you. Thank You.

4 0
3 years ago
For the solid described below, find the dimensions giving the minimum surface area, given that the volume is 64 cm3. a closed cy
stepladder [879]
The volume of the cylinder is:
 V = pi * r ^ 2 * h = 64
 The surface area is:
 A = 2 * pi * r ^ 2 + 2 * pi * r * h
 We write the area as a function of r:
 A (r) = 2 * pi * r ^ 2 + 2 * pi * r * (64 / (pi * r ^ 2))
 Rewriting:
 A (r) = 2 * pi * r ^ 2 + 2 * (64 / r)
 A (r) = 2 * pi * r ^ 2 + 128 / r
 Deriving:
 A '(r) = 4 * pi * r - 128 / r ^ 2
 We equal zero and clear r:
 0 = 4 * pi * r - 128 / r ^ 2
 128 / r ^ 2 = 4 * pi * r
 r ^ 3 = 128 / (4 * pi)
 r = (128 / (4 * pi)) ^ (1/3)
 r = 2.17 cm
 The height is:
 h = 64 / (pi * r ^ 2)
 h = 64 / (pi * (2.17) ^ 2)
 h = 4.33 cm
 Answer:
 
The dimensions giving the minimum surface area are:
 
r = 2.17 cm
 
h = 4.33 cm
8 0
3 years ago
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