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What else can I help you with?
What are commutative and associative properties of addition?
Commutative Law: a + b = b + a Associative Law: (a + b) + c = a + (b + c)
Which equation correctly represents the law of sines?
SinA/a = SinB/b = SinC/c
How do you find an angle of a triangle when you have all the side values but no angle values?
Use the Law of Cosines: c^2 = a^2 + b^2 -2abcos(c). cos(c) = (a^2 + b^2 - c^2)/2ab
What color matches with any other colors?
Black matches with any thing and is stylish
What is Anderson's principle?
none existant. a fake answer on that MCAT practice test you're taking =) it's Boyle's law (C) , btw.
Where can you see the WWE?
YOU CAN C IT ON YOUTUBEU CAN C ALL THE NEW MATCHES
An m-rna segment reads accuag what does the DNA that transcribe it read?
The DNA segment that transcribes to the mRNA ACCUAG is TGGAUC. This is because RNA is complementary to DNA during transcription, with A pairing with T and C pairing with G.
Which of these mechanisms is consistent with the rate law?
The mechanism that is consistent with the rate law is the one that matches the experimentally determined rate equation.
The internet can be used to book these online?
Tickets? it fits the crossword and matches the C.
What are the associativecommunicative and distributive laws of mathematics?
For any three numbers a, b, and c:a + b = b + a (commutative law)(a + b) + c = a + (b + c) (associative law)Both the commutative and associative laws are also valid for multiplication.a x (b + c) = (a x b) + (a x c) (distributive law)For any three numbers a, b, and c:a + b = b + a (commutative law)(a + b) + c = a + (b + c) (associative law)Both the commutative and associative laws are also valid for multiplication.a x (b + c) = (a x b) + (a x c) (distributive law)For any three numbers a, b, and c:a + b = b + a (commutative law)(a + b) + c = a + (b + c) (associative law)Both the commutative and associative laws are also valid for multiplication.a x (b + c) = (a x b) + (a x c) (distributive law)For any three numbers a, b, and c:a + b = b + a (commutative law)(a + b) + c = a + (b + c) (associative law)Both the commutative and associative laws are also valid for multiplication.a x (b + c) = (a x b) + (a x c) (distributive law)
What are the laws of logic for geometry?
The law of detachment A -->B The law of contrapoitive Not B --> Not A The law of syllogism a --> b, b-->c, therefore a --> c
What law is associated with PV equals c?
Boyle's Law
When was Henry C. Wolf Law Library created?
Henry C. Wolf Law Library was created in 1779.
When was Christopher C. Layman Law Office created?
Christopher C. Layman Law Office was created in 1890.
When was Cecil C. Humphreys School of Law created?
Cecil C. Humphreys School of Law was created in 1962.
Which of these mechanisms is consistent with the observed rate law?
The mechanism that is consistent with the observed rate law is the one that matches the experimental data and mathematical expression for the rate of the reaction.
Difference between top down and bottom up parsing in compiler design?
Bottom-up parsingThis approach is not unlike solving a jigsaw puzzle. We start at the bottom of the parse tree with individual characters. We then use the rules to connect the characters together into larger tokens as we go. At the end of the string, everything should have been combined into a single big S, and S should be the only thing we have left. If not, it's necessary to backtrack and try combining tokens in different ways.With bottom-up parsing, we typically maintain a stack, which is the list of characters and tokens we've seen so far. At each step, the stack is "reduced" as far as possible by combining characters into larger tokens.Top-down parsingFor this approach we assume that the string matches S and look at the internal logical implications of this assumption. For example, the fact that the string matchesSlogically implies that either (1) the string matches xyz or (2) the string matchesaBC. If we know that (1) is not true, then (2) must be true. But (2) has its own further logical implications. These must be examined as far as necessary to prove the base assertion.ExampleString is acddf.Steps· Assertion 1: acddf matches SoAssertion 2: acddf matches xyz:oAssertion is false. Try another.oAssertion 2: acddf matches aBC i.e. cddf matches BC:Assertion 3: cddf matches cC i.e. ddf matches C:§ Assertion 4: ddf matches eg:§ False.§ Assertion 4: ddf matches df:§ False.Assertion 3 is false. Try another.Assertion 3: cddf matches cdC i.e. df matches C:§ Assertion 4: df matches eg:§ False.§ Assertion 4: df matches df:§ Assertion 4 is true.Assertion 3 is true.oAssertion 2 is true.· Assertion 1 is true. Success!Parse treesS|S/|\a B C| |S/|\a B C| |cS/|\a B C/| |c dS/|\a B C/| |\c d d f
