0.25 pound
because you have to find the amount per patty so you divide
<h2>1. Why is "0" a natural number?</h2><h2 /><h2> 2. In your own understanding, what does Principle of Contradiction mean?</h2>
1.) We'll the Zero is not positive or negative....
Zero's status as a whole number and the fact that it is not a negative number makes it considered a natural number by some mathematicians....
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2.) PRINCIPLE OF CONTRADICTION....</h3>
In logic, the term applied to the second of the three primary "laws of thought." The oldest statement of the law is that contradictory statements cannot both at the same time be true, e.g. the two propositions "A is B" and "A is not B" are mutually exclusive....
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To Know More About “Natural Number” Please Kindly Visit This Link:
<u>brainly.com/question/4960692</u>
And Contradiction: <u> </u>
<u> brainly.com/question/8062770</u>
A quadratic equation has the general form
of: <span>
y=ax² + bx + c
It can be converted to the vertex form in order
to determine the vertex of the parabola. It has the standard form of:
y = a(x+h)² - k
This can be done by completing a square. The steps are as follows:
</span><span>y = 3x2 + 9x – 18
</span>y = 3(x2 <span>+ 3x) – 18
</span>y + 27/4= 3(x2 <span>+ 3x+ 9/4) – 18
</span>y = 3(x2 + 3/2)^2 – 99<span>/4
</span>
Therefore, the first step is to group terms with the variable x and factoring out the coefficient of x^2.
Answer:
A)
But really there is no effect since cos(-x)=cos(x).
Step-by-step explanation:
Cosine is an even function.
Even functions are symmetric about the y-axis.
So really for cosine; cos(-x) has no change to cos(x) since they are equal.
But if you keep in mind that cosine is symmetric about the y-axis, then it has been reflected over the y-axis; this is the vertical axis.
A)
Answer:
Step-by-step explanation:
Step 1: The given expression is .
Step 2: Let us first know the law of exponents to add two exponents.
The base and the exponents must be the same to add two exponents.
Here base is w and the exponent is 2. They are same.
Step 3: Now add the coefficient of .
Hence the addition of the expression .