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steposvetlana [31]
2 years ago
13

Function D models the depth of a submarine where D(x) is the depth in meters. When the submarine is x miles from its launching l

ocation. Which table also models the depth of the submarine
Mathematics
1 answer:
mixer [17]2 years ago
6 0

The correct option D; models the depth of the submarine.

<h3>Define the term parabola?</h3>
  • Parabola, also known as an open curve or conic section, is formed when a right circular cone and a plane perpendicular to one of the cone's elements cross.

When a submarine is x miles out of its launch place, we need to figure out which table best represents the depth of the submarine using the function d, wherein d(x) is the depth, in meters.

Both x = 5 as well as x = 40 have zeros.

Since it's a parabola,

D(x) = a(x-5)(x-40)

vertex = (22.5, -146)

Thus,

-146 = a(22.5-5)(22.5-40)

a = -146/(22.5-5)(22.5-40)

a = 0.4767

Put value of a in equation.

D(x) = a(x-5)(x-40)

D(x) = 0.4767(x-5)(x-40)

The equation above is quadratic function model.

We can see from the graph that:

(5) and (0), respectively, are points on the graph (40,0).

Consequently, if x = 5 when y = 0, then.

y(min) > -160.

Additionally, the table in option (D) represents the submarine's depth.

To know more about the parabola, here

brainly.com/question/2841375

#SPJ4

The graph of the question with the options are attached.

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Answer:

1. 50

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Step-by-step explanation:

1. 5/0.1=50

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Inessa05 [86]

(B) 4 hr is the correct answer.

<h3><u>Explanation</u> :</h3>

★ Speed of body is defined as the ratio of distance travelled to the time taken.

  • speed = distance/time

Given that,

distance = 56 miles

speed = 14 miles per hour

<u>By</u><u> </u><u>subs</u><u>tituting</u><u> </u><u>the</u><u> </u><u>values</u><u>,</u><u> </u><u>we</u><u> </u><u>get</u>

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<h3>Hope It Helps!</h3>
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If the lengths of PW and PQ are given, can the length of QW be determined?
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Step-by-step explanation:

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Select the correct answer from each drop-down menu.
Marina86 [1]

Based on the inscribed quadrilateral conjecture: trapezoid QPRS can be inscribed in a circle because its opposite angles are supplementary.

<h3>What is the Inscribed Quadrilateral Conjecture?</h3>

The inscribed quadrilateral conjecture states that the opposite angle of any inscribed quadrilateral are supplementary to each other. That is, they have a sum of 180 degrees.

From the diagram given, the opposite angles in the trapezoid, 115 + 65 = 180 degrees.

Therefore, we can conclude that: trapezoid QPRS can be inscribed in a circle because its opposite angles are supplementary.

Learn more about the inscribed quadrilateral conjecture on:

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