The correct answer among the choices listed is option C. The statement that is not true about corresponding sides is that they are connected by a vertex. Corresponding sides are not connected, they are separate parts in similar polygons.
Answer:
Step-by-step explanation:
-a + 6b = -3 + 6 * (-6) = -3 - 36 = -39
This is a Logic Problem. So we need to use operators to solve this problem. There are several operators in logic. Operators can be <em>monadic or dyadic</em>. A <em>monadic operator</em> operates on a single simple statement. Other operators will all be <em>dyadic operators </em>because they operate on two simple statements.
So we have the following simple statements:
p: the book is interesting
q: the book has pictures
Thus, let's solve each notation.
First. p ∧ q
<u>Conjunction operator.</u> <span>The conjunction operator creates a compound statement such that in order for the whole statement to be true, <em>each simple statement must be true. </em>
</span><u>Symbol:</u> & (also ∧)
<u>Parts of conjunction:</u> <span>Two simple statements joined by the conjunction symbol.
</span>
<u>Answer:</u>
<span>p ∧ q: The book is interesting and the book has pictures.
</span>Second. p ↔ q
<u>Bi-conditional operator:</u> The bi-conditional operator creates a compound statement such that in order for the whole statement to be true <em>each simple statement has to have the same truth value.</em>
<u>Symbol:</u> ↔
<u>Parts of bi-conditional:</u> Two simple statements joined by the bi-conditional symbol.
<u>Answer:</u>
p ↔ q: The book is interesting if and only if the book has pictures.
Third. p ∨ q
<u>Disjunction operator:</u> The disjunction operator creates a compound statement that is <em>true if either simple statement is true but false if both simple statements are false.</em>
<u>Symbol:</u> ∨
<u>Parts of disjunction: </u>Two simple statements joined by the disjunction symbol
<u>Answer:</u>
p ∨ q: The book is interesting or the book has pictures.
Fourth. p → q
<u>Conditional operator:</u> T<span>he conditional operator creates a compound statement that sets up a condition for something to be true. <em>If the condition is met, the statement is true.</em>
</span>
<u>Symbol:</u> →
<u>Parts of conditional:</u> <span>Two simple statements joined by the conditional symbol. The first simple statement in a conditional is called the </span><em>antecedent</em><span> and the second simple statement is called the </span><em>consequent</em><span>.</span>
<u>Answer:</u>
p → q: If the book is interesting then the book has pictures.
Answer:
45 is 50% of 90.............
Here's what you must do in order to answer this question in the picture:
Step #1:
Either open a book or go on line, and find out what in the world
the "transverse axis of a hyperbola" is.
I did that just now. This much effort should be enough to earn me
5 points, but it's not too helpful to you if I don't use my new-found
knowledge to help you answer the question.
On line, on the site that rhymes with Floogle, I searched for "transverse
axis of a hyperbola", and after about 0.3 seconds, I got so many hits that
it felt like I was in a paint-ball fight. I learned that the transverse axis of
a hyperbola is the line segment that joins the vertices of the hyperbola's
two parts ... the line between their 'noses'. I never knew that.
Step #2:
In order to find the length of the transverse axis, you'll need to know
the distance between the noses. This requires looking at the picture.
In this particular picture, the noses are on the x-axis, at the points
x=9 and x=-9 .
The distance between them is 18 .
Step #3:
Take the distance you found by looking at the picture, and substitute
it in the definition of the transverse axis:
Definition:
Length of transverse axis of a hyperbola = Distance between the noses.
Substitution:
Length of transverse axis of THIS hyperbola = 18 .
You may have noticed that in the process of guiding you to the answer,
I hacked the phrase 'transverse axis' and its definition to death, hammering
on it as if I were a blacksmith tempering a horseshoe. I did that so that after
typing it so many times, and reading it so many times, you and I will both
remember what it means.
