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tankabanditka [31]
3 years ago
13

Whoever will answer this will get points!!!

Mathematics
1 answer:
nydimaria [60]3 years ago
7 0

Answer:

5) а 6) b

вот правильный ответ)

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T(x)=2x-9/x-a t(1)=1 Value of a?
Misha Larkins [42]

t(1) = 1 = 2(1)-9 / 1 - a

1 - a = 2 - 9 = -7

a = 1 + 7

a = 8 answer


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Answer:

2\frac{2}{3}

Step-by-step explanation:

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Luis rolled a number cube 60 times. He rolled the number 6 four times. Which is most likely the cause of the discrepancy between
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He did not perform enough trials. The more trials you perform, the closer it gets to the predicted outcome.
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Given the graph of a function f(x). What is f(-4)?
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lagrange multiplier what are the points on the intersection of the ellipsoid with the plane that are respectively closest and fu
sleet_krkn [62]

The points on the intersection of the ellipsoid with the plane that are respectively closest and furthest from the origin are

(2–√,−2–√,2−22–√)

(−2–√,2–√,2+22–√)

Using Lagrange multipliers we attempt to find the extrema of f(x,y,z)=x2+y2+z2 given that g(x,y,z)=x−y+z−2=0 and that h(x,y,z)=x2+y2−4=0.

Given,

∇f=⟨2x,2y,2z⟩

∇g=⟨1,−1,1⟩

∇h=⟨2x,2y,0⟩

Extrema satisfy the condition that ∇f=μ∇g+λ∇h for some λ,μ∈R.

This is to say,

2x=2λx+μ

2y=2λy−μ

2z=μ

If λ=1 then μ=0 and so z=0, the g constraint tells us that x=y+2, and the h constraint tells us that y2+(y+2)2=4, meaning that either y=0 or y=2. This provides us with two crucial points in addition to the g constraint:

(2,0,0)

(0,−2,0)

Now assume λ≠1, and so

x=μ2−2λ

y=−μ2−2λ=−x

Since x=−y, we have that x=±2–√, y=∓2–√. Using the g constraint, our two critical points are

(2–√,−2–√,2−22–√)

(−2–√,2–√,2+22–√)

And then it's east to determine which is the max and which is the min out of these four critical points.

To learn more about Lagrange multiplier

brainly.com/question/4609414

#SPJ4

3 0
2 years ago
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