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If some toogs are bloogs and all gleems are bloogs then some toogs are gleems True or False?
"All gleems are bloogs" leaves room for the possibility that there are a lot of bloogs that are not gleems. Yes, everytime you see a gleem, you can assume he is a bloog, but when you see a bloog, you don't know for certain whether he is a gleem or not.
"Some toogs are bloogs" doesn't tell us whether any of the toogs are gleems. The toogs could be the bloogs that are not gleems for all we know.
So, we do not have enough information to determine whether any toogs are gleems. They could be. Nothing in the statements excludes that possibility. But the information we are given does not prove whether or not they are.
So the answer your teacher is probably looking for is "false."
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Let me give you another explanation:
Some airplanes are toys. (They make toy airplanes.)
All teddy bears are toys.
Therefore, some airplanes are teddy bears: true or false?
Some snacks are cookies.
All Oreos are cookies.
Therefore, some snacks are Oreos: true or false?
Airplanes are not teddy bears. But some snacks are Oreos. It could go either way.
The original question does not have enough information to determine the answer.
What else can I help you with?
True or false vehicle size and shape are major factors in the operational success of the system?
True
A ray has two endpoints true or false?
False.
Is 33 percent is larger than one third true or false?
False 1/3 = 0.33333333333 Repeating or 33.33333333333333 Repeating % 33% = 0.33
Is it true or false that if you create logical subdirectories you can more easily locate individual files?
true
Is -5 a rational number true or false?
True
If some Toogs are Bekes and some Bekes are Broons then some Toogs are definitely Broons This statement is true or false?
False, the Bekes who are Broons are not necessarily among the Bekes who are Toogs.
Can you please explain how if all bloobs are toogs and no toogs are goopers then you can be certain that no goopers are bloobs is true?
Consider a bloob. Because it is a bloob, and ALL bloops are toogs, it must also be a toog. But if it is a toog then, because no toogs are goopers, it cannot be a gooper. So if it a bloob it cannot be a gooper. That is to say no gooper can be a bloob.
when There is no requirement to take action to identify and discipline those responsible for the unauthorized disclosure of Controlled Unclassified Information?
False
What is the result of True AND False OR True?
True AND False OR True evaluates to True. IT seems like it does not matter which is evaluated first as: (True AND False) OR True = False OR True = True True AND (False OR True) = True AND True = True But, it does matter as with False AND False OR True: (False AND False) OR True = False OR True = True False AND (False OR True) = False AND True = False and True OR False AND False: (True OR False) AND False = True AND False = False True OR (False AND False) = True OR False = True Evaluated left to right gives a different answer if the operators are reversed (as can be seen above), so AND and OR need an order of evaluation. AND can be replaced by multiply, OR by add, and BODMAS says multiply is evaluated before add; thus AND should be evaluated before OR - the C programming language follows this convention. This makes the original question: True AND False OR True = (True AND False) OR True = False OR True = True
MS Office is hardware true or false?
False. It is software.
True or false vehicle size and shape are major factors in the operational success of the system?
True
How do you construct a truth table for parenthesis not p q parenthesis if and only if p?
Assuming that you mean not (p or q) if and only if P ~(PVQ)--> P so now construct a truth table, (just place it vertical since i cannot place it vertical through here.) P True True False False Q True False True False (PVQ) True True True False ~(PVQ) False False False True ~(PVQ)-->P True True True False if it's ~(P^Q) -->P then it's, P True True False False Q True False True False (P^Q) True False False False ~(P^Q) False True True True ~(P^Q)-->P True True False False
All parts of a true and false question must be true for the answer to be true?
Yes. If all the question's parts are true, then the answer is true. If all the question's parts are false, then the answer is false. If one of the question's parts is false and the rest true, then the answer is false. Logically, this is illustrated below using: A = True, B = True, C = True, D = False, E = False, F = False A and B and C = True D and E and F = False A and B and D = False If you add NOT, it's a bit more complicated. A and NOT(D) = True and True = True NOT(D) and D = True and False = False NOT(A) and NOT(B) = False and False = False Using OR adds another layer of complexity. A OR NOT(E) = True OR True = True NOT(D) OR D = True OR False = False NOT(A) OR NOT(B) = False OR False = False Logic is easy once you understand the rules.
A ray has two endpoints true or false?
False.
Are all rectangles rhombuses true or false?
false
True or False A carrier for colorblindness is colorblind?
true and false it depends
Is 33 percent is larger than one third true or false?
False 1/3 = 0.33333333333 Repeating or 33.33333333333333 Repeating % 33% = 0.33
