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The two vectors parallel to v of the given length. v=6, −8, 0; length=30 are; ⟨18, −24, 0⟩ and ⟨18, 24, 0⟩
<h3>How to find parallel vectors?</h3>
The length of the vector v is gotten as;
|v| = √[6² + (-8)² + 0²)
|v| = 10
So v has a length 10. To obtain vectors parallel to v of length 30, we need to multiply v by (30/10) = 3 and (-30/10) = -3.
We will have the two parallel vectors at;
3⟨6, −8, 0⟩
−3⟨6, −8, 0⟩
= ⟨18, −24, 0⟩
=⟨18, 24, 0⟩
Read more about Parallel Vectors at; brainly.com/question/15046944
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Answer: {y∈R: y≤6} or [6,∞)
Explanation:
This problem doesn't require too much math. If you look at the equation given, you can see that it is a quadratic equation in the form of. Since this is a quadratic equation, we have an idea of that the graph would look like. It either curves up or down. Since this is a positive equation, , we know that this is going to curve up. In order to find the minimum of the curve, you would use .
This means the x value of the parabola is -2. To find the y, you plug -2 into the original equation.
Now that we know the y value of the minimum/vertex is 6, and it is determined that the parabola curves up, the range is y≤6 because the range starts at 6 and goes off toward infinity.
This for us why should they give us GIFT?