The subsets of {b, d} are {}, {b}, {d}, {b, d}. Thus the subsets of interest to you are
... {a, e}, {a, b, e}, {a, d, e}, {a, b, d, e}
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We know your final sets will include {a, e}, so they're not part of the variable portion of the subsets. We know c is not included, so we can leave it out of consideration. That leaves only b and d included (or not) in the variable portion of the sets of interest. We only needed to find all the ways that we could have b or d or neither or both, that is, the subsets of {b, d}. Then we form the union of each of those subsets with {a, e}.
this would be as simple as 6c
6c is the answer to this problem unless you have a value for the variable
hope this helps you out! good luck!
You simply need to plug the values you're given in the formula.
is the law that describes the velocity of a body subject to a constant force - and thus a constant acceleration. So, its velocity changes with a constant rate over time.
If you plug the values you're given for the initial velocity, acceleration and time, you get
Answer: w = -2
Step-by-step explanation:
7w = -14
Divide both sides by 7
w = -2
That was brief but hope it helps!