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qaws [65]
3 years ago
11

An iPad Is An Example Of Which Type Of Computer?

Computers and Technology
2 answers:
Monica [59]3 years ago
5 0
B.tablet because it is technically not a computer in traditional sence but a hand held device.
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OLEGan [10]3 years ago
5 0
The answer is B tablet because an iPad does not have a built in keyboard like a laptop so therefore it is b
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Which three decisions might a specialized drone delivering medical supplies make once it's algorithm has started and it is scann
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The decisions that a specialized drone delivering medical supplies make once it's algorithm has started and it is scanning its surround are:

  • A  tilt backyard when sensor detects an obstacle within 10 feet.
  • To disable self flying and alert pilot when sensor detects an obstacle within 3 feet.
  • To resume normal speed when sensor doesn't detect an obstacle within two feet.

<h3>How are drones used in healthcare?</h3>

Hospitals are known to have started  using drones to transport laboratory samples and also to carry out other kinds of humanitarian aids.

The use of  drones  is said to be one that is cost-effective and it is one that bring blood products, vaccines, medical supplies, and others to rural areas or areas that has small infrastructure.

A drone can find way to move around obstacles but they should not shut down where there is obstacle.

Learn more about drone from

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2 years ago
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2 years ago
What does "CPU" stand for?
sergiy2304 [10]
Central Processing Unit
8 0
3 years ago
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When creating loyal customers you must develop all of the following except: a. Smooth relationships b.customer marketing c. Dedi
bixtya [17]

Answer: I think a

Explanation: sorry I’m in wrong, have a great day!! :D

7 0
3 years ago
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Assume X and Y are indepndent. Assume that X has mean 10 and standard deviation 8. Assume Y has mean 12 and standard deviation 6
Vitek1552 [10]

Answer:

\sigma_z = 10

Explanation:

Given

\bar x = 10

\sigma_x = 8

\bar y = 12

\sigma_y = 6

z = x + y

Required

\sigma_z

This is calculated as:

\sigma_z = \sqrt{Var(x) + Var(y)}

Calculate Var(x)

We have:

Var(x) = \sigma_x^2

Var(x) = 8^2

Var(x) = 64

Calculate Var(y)

We have:

Var(y) = \sigma_y^2

Var(y) = 6^2

Var(y) = 36

So, we have:

\sigma_z = \sqrt{Var(x) + Var(y)}

\sigma_z = \sqrt{64 + 36}

\sigma_z = \sqrt{100}

\sigma_z = 10

6 0
3 years ago
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