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notka56 [123]
3 years ago
7

Order the rational Numbers in Descending Order -1/2, -0.45, -2/3, -40%, -66%, -0.65

Mathematics
1 answer:
Agata [3.3K]3 years ago
8 0

Answer:

-2/3, -66%, -0.65, -1/2, -0.45, -40%

Step-by-step explanation:

using the given inputs you can rewrite the imputs as decimals and sort the decimal values in order from least to greatest

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Find the possible values of x.<br> the perimeter is less than or equal to 51 meters.
sertanlavr [38]

<u>Answer-</u>

<em>The value of x can be anything </em><em>between 0 to 15</em>

<u>Solution-</u>

Perimeter of a geometrical figure is the sum of lengths of all its sides.

So, the value of the perimeter of the given pentagon would be,

=8+8+10+10+x\\\\=(36+x)\ meters

As given in the question that, the perimeter is less than or equal to 51 meters.

So,

\Rightarrow 36+x\leq 51

\Rightarrow x\leq 15

As the side length can not be negative, so x must be positive, i.e

0

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The point A, with coordinates (0,a,b) lies on the line l1, which has equation:
Luda [366]

a) The solution of the system is: (λ, a, b) = (- 5, - 11, - 26).

b) The coordinates of the point P are (x, y, z) = (- 16 / 3, - 43, 152 / 3).

c) Vectors <u>AP</u> and <u>PB</u> are <em>collinear</em> for their ends lie on the line. The ratio AP : PB is 83.248 : 73.491 (1.133 : 1).

<h3>How to analyze a line equation in vector form</h3>

a) In this problem we have a equation of the line in <em>vector</em> form, whose form is:

<u>r</u> = (5, 19, - 1) + λ · (1, 6, - 5)

Now we find the value of λ for the case <u>r</u> = (0, a, b):

(0, a, b) = (5, 19, - 1) + λ · (1, 6, - 5)

5 + λ = 0

19 + 6 · λ = a

- 1 + 5 · λ = b

The solution of the system is: (λ, a, b) = (- 5, - 11, - 26).

b) Then, the following condition must be fulfilled:

<u>OP</u> • <u>PB</u> = 0

(5 + λ, 19 + 6 · λ, - 1 + 5 · λ) • [(4, 13, 4) - (5 + λ, 19 + 6 · λ, - 1 - 5 · λ)] = 0

(5 + λ, 19 + 6 · λ, - 1 + 5 · λ) • (- 1 - λ, - 6 - 6 · λ, 5 + 5 · λ) = 0

(5 + λ) · (- 1 - λ) + (19 + 6 · λ) · (- 6 - 6 · λ) + (- 1 + 5 · λ) · (5 + 5 · λ) = 0

- (5 + λ) · (1 + λ) - 6 · (19 + 6 · λ) · (1 + λ) + 5 · (- 1 + 5 · λ) · (1 + λ) = 0

- (5 + 6 · λ + λ²) - 6 · (19 + 25 · λ + 6 · λ²) + 5 · (- 1 + 4 · λ + 5 · λ²) = 0

- 5 - 6 · λ - λ² - 114 - 150 · λ - 36 · λ² - 5 + 20 · λ + 25 · λ² = 0

- 12 · λ² - 136 · λ - 124 = 0

There are two solutions: λ₁ = - 1, λ₂ = - 31 / 3, whose points P are:

<u>r₁</u> = (5, 19, - 1) + (- 1) · (1, 6, - 5)

<u>r₁</u> = (4, 13, 4)

<u>r₂</u> = (5, 19, - 1) + (- 31 / 3) · (1, 6, - 5)

<u>r₂</u> = (- 16 / 3, - 43, 152 / 3)

Then, the coordinates of the point P are (x, y, z) = (- 16 / 3, - 43, 152 / 3).

c) Vectors <u>AP</u> and <u>PB</u> are <em>collinear</em> for their ends lie on the line. The ratio can be found by using the magnitudes of each vector:

Vector AP

<u>AP</u> = (- 16 / 3, - 43, 152 / 3) - (0, - 11, - 26)

<u>AP</u> = (- 16 / 3, - 32, 230 / 3)

AP = √(<u>AP</u> • <u>AP</u>)

AP ≈ 83.248

Vector PB

<u>PB</u> = (4, 13, 4) - (- 16 / 3, - 43, 152 / 3)

<u>PB</u> = (28 / 3, 56, - 140 / 3)

PB = √(<u>PB</u> • <u>PB</u>)

PB ≈ 73.491

The ratio AP : PB is 83.248 : 73.491 (1.133 : 1).

To learn more on lines: brainly.com/question/17188072

#SPJ1

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