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Sergio [31]
3 years ago
10

A van travels at a constant speed of 55 miles per hour.

Mathematics
1 answer:
Shkiper50 [21]3 years ago
8 0

A table which correctly identifies three points on the graph is; Choice D

  • Time (hr) Distance (mi)

  • 1 55

  • 2 110

  • 4 220

<h3>Slope of graph</h3>

According to the information given in the graph;

  • The van travels at a constant speed of 55 miles per hour.

On this note, the graph of the distance against time for the van has a slope of 55.

Ultimately,

  • At the starting point, t= 0, distance = 0

  • At t=1, Distance = 55

  • At t=2, Distance = 110

  • At t=3, Distance = 165

  • At t=4, Distance = 220

The correct table is therefore Choice D.

Read more on Slope of a graph:

brainly.com/question/19376563

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The function f(t) = t2 + 4t − 14 represents a parabola. Part A: Rewrite the function in vertex form by completing the square. Sh
Cloud [144]

Answer:

A)  The vertex ( h , k) = ( -2 , -18)

B) The minimum value of the given function = - 18

C) The Axis of the symmetry for f(t) is y -axis

Step-by-step explanation:

A)

Given a parabola   f(t) = t² + 4 t − 14

                               f(t) =  t² + 2(2) t + (2)²-4− 14

                           f(t) = (t +2)² - 18

Let comparing  y = (x +2)² -18

                   (x +2)² = y + 18

                   (x-h))² = 4 a ( y - k))²

<em>The vertex ( h , k) = ( -2 , -18)</em>

B)

  Given a parabola   f(t) = t² + 4 t − 14

  Differentiating with respective to 't'

                                 f¹(t) = 2 t + 4

                                  f¹(t) = 2 t + 4 = 0

now                      t = \frac{-4}{2} = -2

Again Differentiating with respective to 't'

                    f^{ll} (t) = 2 (1) >0

f(x) has a minimum value at t = -2

Given f(t) = t² + 4 t − 14

         f( -2) = 4 + 4(-2) -14 = 4 -8 -14 = -18

The minimum value of the given function = - 18

C)

f(t) = (t +2)² - 18

Let comparing  y = (x +2)² -18

                   (x +2)² = y + 18

                   (x-h))² = 4 a ( y - k))²

The vertex ( h , k) = ( -2 , -18)

The Axis of the symmetry for f(t) is y -axis

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