The answer in this case would be D.
Given:
Consider the given function is
.
To find:
The remaining zero and y-coordinate of y-intercept.
Solution:
We have,

For zeros,
.




So, three zeros of given function are -1, 3 and -2.
Putting x=0 in the given function, we get




So, the y-coordinate of y-intercept of the given function is 6. It means the y-intercept is at point (0,6).
Therefore, the zeros of the function
are –1, 3, and -2 and the y-intercept of the function is located at (0,6).
If you would like to calculate (a^3 - 2 * a^2) - (3 * a^2 - 4 * a^3), you can do this using the following steps:
(a^3 - 2 * a^2) - (3 * a^2 - 4 * a^3) = a^3 - 2 * a^2 - 3 * a^2 + 4 * a^3 = 5 * a^3 - 5 * a^2
The correct result would be 5 * a^3 - 5 * a^2.
The answer would be b - associate w it
<span>How can you make 10 when
adding 8 + 5?
Well, let’s try:
Adding 8 and 5 is equals to 13
=> 8+5=13 (How can you get 10)
Well 13 has 2 digits where 3 is placed in ones and 1 is place in tens.
Therefore adding 8 and 5 will result to 10.
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