Which is the simplified form of p Superscript 0? p StartFraction 1 Over p EndFraction 0 1.
1 answer:
The simplified form of p superscript 0 is equal to the zero power of p, which is 1.
<h3>What is simplified form of a term?</h3>Simplified form of a term is the simplest way of expression the term, by applying the required operations of mathematics.
Given information-
The term given in the problem is p superscript 0.
The term superscript is used for the number which is written above the given number which means power of the number.
Thus the term p superscript 0 can be written as,
Let the simplest form of the given term is . Thus,
In the given number the power of unknown number <em>p </em>is 0. It means the number <em>p</em> has to be multiplied by itself with 0 times.
It can be simply said that the number is the product of no number. When we multiplied with any number with no number, the result should be unity.
Therefore it can be said that, when the power of any number is equal to the zero. Then the result of it equal to the one.
As for the given number, the power is equal to the zero. Thus the result of it should be equal to the one. Therefore,
Hence, the simplified form of p superscript 0 is 1.
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Answer:
1/2 log2
Step-by-step explanation:
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Answer:
Step-by-step explanation:
In order to determine the information you're being asked for, you need to complete the square on that quadratic. The first step is to move the constant over to the other side of the equals sign:
Here would be the step where, if the leading coefficient isn't a 1, you'd factor it out. But ours is a 1, so we're good there. Now take half the linear term (the term with the single x on it), square it, and add it to both sides. Our linear term is a -2. Half of -2 is -1, and -1 squared is +1. We add +1 to both sides giving us this:
Now we'll clean it up a bit. The right side becomes a 4, and the left side is written as its perfect square binomial, which is the whole reason we did this. That binomial is
(set equal to the 4 here). Now we'll move the 4 back over and set the whole thing back equal to y:
From this it's apparent what the vertex is: (1, -4),
the axis of symmetry is x = 1, and
the y-intercept is found by setting the x's equal to 0 in the original equation and solving for y. So the y-intercept is (0, -3).
Your choice for the correct answer is the very last one there.