Please help! The question is in the attached picture.
1 answer:
How to solve this is by plugging in each x and y into the equation. f(x) means the exact same thing as y. If the answer equals each other then the point is on the line
Part A:
x = 3
y or f(x) = -4
-4 = -3() + 6(3) + 5
-4 = -3(9) + 18 + 5
-4 = -27 + 18 + 5
-4 = -9 + 5
-4 = -4 ------------------------------------------------->This point (3, - 4) is on the line
Part B:
x = -1
y or f(x) = 4
4 = -3() + 6(-1) + 5
4 = -3(1) - 6 + 5
4 = -3 - 6 + 5
4 = -9 + 5
4 = -4 ------------------------------------------------->The point (-1, 4) is NOT on the line
You can use a graph to check it, which I provided below.
Hope this helped!
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Answer:
All polynomials of the p=at² where a is in R is a subspace Pn for an appropriate value of n do not fulfill the condition and hence do not form the subspace
Step-by-step explanation:
Check attachment
The option that needs to be corrected in this making of a that is line parallel to AB via C is known to be the second arc should be centered at C.
<h3>Why should the second arc be centered at C.</h3>The second arc should be centered at C because as it crosses via Line C, it is seen that it was not touching or intersecting AB and so one can say that it is a parallel to it.
Looking at the other lines, you will see that they are all touching AB and are not running parallel to it.
Therefore, The option that needs to be corrected in this making of a that is line parallel to AB via C is known to be the second arc should be centered at C.
See full question below
What needs to be corrected in this construction of a line parallel to AB passing through C?
A) The first arc should pass through C.
B) The first arc should pass centered at C.
C) The second arc should be centered at C.
D) The second arc should cross the first arc.
E) The second arc should be centered at F
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