Answer:
if they have the right equipment
Explanation:
Answer:
Dimensioning a drawing refers to drawing a dimension for every side of the figure. It means to write the lengths of every side in the figure(2D or 3D)
<em>Hope it helps <3</em>
Answer:
The solution code is written in Python.
- def largest3(num1, num2, num3):
- largest = num1
- if(largest < num2):
- largest = num2
-
- if(largest < num3):
- largest = num3
-
- return largest
- first_num = int(input("Enter first number: "))
- second_num = int(input("Enter second number: "))
- third_num = int(input("Enter third number: "))
- largest_number = largest3(first_num, second_num, third_num)
- print("The largest number is " + str(largest_number))
Explanation:
<u>Create function largest3</u>
- Firstly, we can create a function <em>largest3 </em>which take 3 numbers (<em>num1, num2, num3</em>) as input. (Line 1).
- Please note Python uses keyword <em>def </em>to denote a function. The code from Line 2 - 10 are function body of <em>largest3</em>.
- Within the function body, create a variable,<em> largest</em>, to store the largest number. In the first beginning, just tentatively assign<em> num1 </em>to<em> largest</em>. (Line 2)
- Next, proceed to check if the current "<em>largest</em>" value smaller than the<em> num2 </em>(Line 4). If so, replace the original value of largest variable with <em>num2</em> (Line 5).
- Repeat the similar comparison procedure to<em> </em><em>num3</em> (Line 7-8)
- At the end, return the final value of "<em>largest</em>" as output
<u>Get User Input</u>
- Prompt use input for three numbers (Line 13 -15) using Python built-in <em>input</em> function.
- Please note the input parts of codes is done outside of the function <em>largest3</em>.
<u>Call function to get largest number and display</u>
- We can simply call the function<em> largest </em>by writing the function name <em>largest</em> and passing the three user input into the parenthesis as arguments. (Line 17)
- The function <em>largest </em>will operate on the three arguments and return the output to the variable <em>largest_number</em>.
- Lastly, print the output using Python built-in <em>print</em> function. (Line 18)
- Please note the output parts of codes is also done outside of the function<em> largest3</em>.
Tolerance is the acceptable amount of dimensional variation that still allows a part to perform as designed.
Any process will have variation and depending on the severity of the function some tolerance will be very small. For example the sheet metal thickness on portion of a space shuttle will have a much tighter tolerance than the thickness of a piece of lumber to build a house. Tighter tolerance of processes typically are related to more process control (e.g. money) thus designs should be fully vetted with process team before placing on a drawing.
