HEY THERE! PLEASE ANSWER THE MATH QUESTION IN THE PHOTO! THE CORRECT ANSWER SHALL BE MARKED AS BRAINLIEST AND I WILL FOLLOW YOU(
you will aslo get extra points)
THANKS! XOXO
THANKS! XOXO
1 answer:
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We can know the answer to this by letting p(x) be equal to zero and by substituting the values of x to the function.
To know what to substitute, we equate all factors to zero since even if only one of these factors is zero, the product of all factors would immediately be zero.
1.
2.
3.
4.
We then try to substitute each value of x to the original polynomial and see if it will equal to zero.
1.
2.
3.
4.
As we can see, all but number 1 equated to zero therefore numbers 2, 3, and 4 are all linear factors of p(x).
ANSWER: Numbers 2, 3, and 4.
To know what to substitute, we equate all factors to zero since even if only one of these factors is zero, the product of all factors would immediately be zero.
1.
2.
3.
4.
We then try to substitute each value of x to the original polynomial and see if it will equal to zero.
1.
2.
3.
4.
As we can see, all but number 1 equated to zero therefore numbers 2, 3, and 4 are all linear factors of p(x).
ANSWER: Numbers 2, 3, and 4.
The graph of this equation is shown in the figure below. We know that this equation is given as follows:
So, it is obvious that this is not a representation of a rain gauge. This graph represents a parable, but the rain gauge seems to be more like a <span>truncated cone</span>
So, it is obvious that this is not a representation of a rain gauge. This graph represents a parable, but the rain gauge seems to be more like a <span>truncated cone</span>
To use the equal values method, we want to get both of these equations equal to the same thing, and then set them equal to each other. To do this, let's solve both for x:
For the second equation:
Then if we set these two equal to each other:
Then we take this y value and plug it back into either of our starting equations. I'll use the first one as an example:
Now just solve for x and you'll have your solution.
For the second equation:
Then if we set these two equal to each other:
Then we take this y value and plug it back into either of our starting equations. I'll use the first one as an example:
Now just solve for x and you'll have your solution.