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allochka39001 [22]
3 years ago
7

I don't know if this is supposed to go here or art but i need help with photoshop, basically you can create whatever you want bu

t it has to be school appropriate i have spent over 7 hours on this and i keep scraping my design and keep changing it and my brain is pretty much hurting at this point so could someone please help me the basic description of what i need help with is below
Ideas of what you can create

Poster with all your favorite things
Trip around the world (put a picture of you in front of some popular travel locations)
Edit an image/family portrait
Create a movie poster with you or your family
Create a card
Family image using multiple images (add people/things or remove people)
Something Fun that interests you!!!! You can design anything you want as long as it's school appropriate!

Overall Requirements

Must use a minimum of two images in your design
Layers must be used and named appropriately
You will submit your PSD document as well as all original images you used in your design if you used destructive editing techniques (This is important to see how you modified them) There are two ways you can do this
Insert your image into Photoshop and keep an original image layer (Name it original image name and hide the layer)
When submitting you will include the PSD file and all original images used
Other Requirements - Use a minimum of 9 of these (You will need to explain how you used each one in the comment submission)

Resize the image and or canvas
Use of selection tools
Layer Masking
Image Adjustments (non-Destructive)
Use of Brush tools and options
Use of Text Tools and options
Layer Blending Modes
Use of Crop/Straighten tool
Use healing brush
Use Clone Stamp tool
Use Content aware fill
Use shapes
Smart Filters
Use a tool or technique we have not learned yet!
Computers and Technology
1 answer:
Morgarella [4.7K]3 years ago
6 0

Answer:

...................

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Explanation:

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3 years ago
Output each floating-point value with two digits after the decimal point, which can be achieved as follows:
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Answer:

The modified program in Python is as follows:

import math

paint_colors = {'red': 35,'blue': 25,'green': 23}

wall_height = int(input('Enter wall height (feet):\n'))

wall_width = int(input('Enter wall width (feet):\n'))

area = wall_height*wall_width

print('Wall area:',area,'square feet')

paint_needed = area/350.0

print('Paint needed: {:.2f} gallons'.format(paint_needed))

print('Cans needed:',round(paint_needed),'can(s)')

color = input("Choose a color to paint the wall: ")

print("Cost of purchasing", color, "paint: $",paint_colors[color])

Explanation:

The italicized are given from the question [unchanged]

<em>import math</em>

<em> paint_colors = {'red': 35,'blue': 25,'green': 23} </em>

<em>wall_height = int(input('Enter wall height (feet):\n')) </em>

This gets input for width

wall_width = int(input('Enter wall width (feet):\n'))

Calculate the wall area

area = wall_height*wall_width

Print the calculated wall area

print('Wall area:',area,'square feet')

Calculate the amount of paint needed

paint_needed = area/350.0

Print the amount of paint needed to 2 decimal places

print('Paint needed: {:.2f} gallons'.format(paint_needed))

Print the amount of can needed to nearest integer

print('Cans needed:',round(paint_needed),'can(s)')

Prompt user for color of paint [here, we assume the user input is correct]

color = input("Choose a color to paint the wall: ")

Prints the corresponding amount for the color

print("Cost of purchasing", color, "paint: $",paint_colors[color])

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is a control method often used for servos.

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by itself maintain this speed. When approaching a slope the system "notices" that for

the same power at the level of the motor, it no longer reaches the 130 km / h setpoint and will add a

little acceleration. Yes but by how much? And how long will it take for the system to

stabilize around the setpoint?

That's the whole servo problem and PID control is one way to solve it!

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For example in the case of a position control the error would be: ε = c (p) - s (p)

In the case of proportional control, the error is virtually amplified by a certain gain

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