Technical drawing is essential for communicating ideas in industry and engineering.
Most managers see inappropriate dressing every day. Some are left angered while some are confused as to what is the right way to approach such situations. What follows next needs to be professional oriented. Being the manager, I would start by finding out what the appropriate dressing policies are. Some companies might have dress code policies while others might not. Assuming that this company has, I would read these policies carefully. The next thing that is required from me is to have a small conversation with the employee discretely. As professional as I can be, I will mention how I feel his or her dress code is inappropriate and try to summon the employee by asking him or her whether they are fully aware of the appropriate dress code. I will try to agree with the employee on what is appropriate and what is not. If we agree, requesting the employee to home and change clothes is unnecessary, but if the need to do that arises, I would consider that to be an option.
I believe the answer to be A) because distance with the time it took to to reach the distance would determine how speed is to be calculated.
Answer:
my explanation is above my comment :)
Explanation:
Answer:
I attached the answer in the picture
Explanation:
Logical True and Logical False
These are kinda strange operations. Logical true always results in True and logical false always results in False no matter the premise. These operations are often referred to as “always true” and “always false”.
Binary Operators
Binary operators require two propositions. We’ll use p and q as our sample propositions.
Negation
The negation operator is commonly represented by a tilde (~) or ¬ symbol. It negates, or switches, something’s truth value.
We can show this relationship in a truth table. A truth table is a way of organizing information to list out all possible scenarios.
AND
The AND operator (symbolically: ∧) also known as logical conjunction requires both p and q to be True for the result to be True. All other cases result in False. This is logically the same as the intersection of two sets in a Venn Diagram.
Implication
Logical implication (symbolically: p → q), also known as “if-then”, results True in all cases except the case T → F. Since this can be a little tricky to remember, it can be helpful to note that this is logically equivalent to ¬p ∨ q (read: not p or q)*.