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bekas [8.4K]
3 years ago
8

A pedestrian left his house and started walking on a straight street at the speed of 5 km/h. In t hours he walked S kilometers.

What is the formula for dependence of S on t (t≤5)?
Mathematics
1 answer:
Citrus2011 [14]3 years ago
6 0

Answer:

S = 5t

Step-by-step explanation:

Speed of the pedestrian = 5 km/h

It means that distance walked in 1 hour = 5 km

Distance walked in t hours = 5*t km = S

Hence;

Formula for dependence of S on t is S = 5t.

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Hey there! :)

Answer:

m (slope) = 3/5.

Step-by-step explanation:

Find the slope of the line using the slope formula:

m = \frac{\text{rise}}{\text{run}} = \frac{y_2 - y_1}{x_2 - x_1}

Plug in two points from the graph. We can use the points (-5, -2) and (0, 1):

m  = \frac{1- (-2)}{0 - (-5)}

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m = 3/5.

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The slope of this line is 3/5.

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How to graph transformations of quadratic functions
miskamm [114]

Answer:

Shift "h" units to the right, "k" units up, and reflect over the x or y axis when needed.

Step-by-step explanation:

1) I want to talk about reflections first.

  • Reflections across the x-axis --> y = ax^2, a is the coefficient. if a is negative, then the equation should be reflected across the x-axis. This is known as a vertical reflection.
  • Reflections across the y-axis --> y=a(bx)^2, b is the coefficient. If b is negative, then reflect the equation over the y-axis. There are cases where the reflection across the y-axis does not change anything. But, let's say its y=(x-3)^2... the reflection across the y-axis is different (that equation is: y=(-x-3)^2 )

2) Rigid transformations

  • Horizontal transformations (to the left or right): y=a(bx-h)^2, factor out b from "bx-h" and whatever h equals is the units to the right. If h is a negative number, then you move to the left.
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Example (check image for visual)

We transform y = x^2 to y = -(-x-3)^2+3 , you move right 3, then reflect across the x-axis, then reflect across y-axis, then move 3 up.

--------------------------------------------------------------------------------------------------------------

Note: In the image, the red line is the original function, the blue one is the transformed function. See if you can follow along with the verbal instructions I gave above.

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