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Rzqust [24]
3 years ago
7

If we changed the –0.14 to a 2 in the equation, what would happen to the graph?

Mathematics
1 answer:
MatroZZZ [7]3 years ago
6 0

If -0.14 is changed to 2, the graph would become a positive graph, or it would be steeper, because it has a positive slope

The equation of the graph is given as:

y = -0.14x + 3

The above equation is a linear equation, which is represented as:

y =mx + c

Where m represents the slope of the linear equation.

By comparison, we have:

m = -0.14

i.e. the slope of the equation y = -0.14x + 3 is -0.14

When -0.14 is replaced with 2, the equation becomes

y = 2x + 3

And the slope of the new equation y = 2x + 3 is

m =2

2 is greater than -0.14, and 2 is positive.

This means that the graph would become a positive graph, or it would be steeper, because it has a positive slope

Read more linear equations at:

brainly.com/question/19045223

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The circumference of the base of a cone is 24π inches. The slant height of the cone is 20 inches. What is the surface area of th
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4 years ago
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Simplify this expression: 5 + 2b - 2
Stells [14]
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Combine like terms which are 5 and -2
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3 years ago
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A roulette wheel has 38 slots total, 36 of which are numbered 1 through 36, and 2 green slots labeled "0" and "00." For any spin
Morgarella [4.7K]

Answer:

Probability (Roulette ball not landing on red) = 10 / 19

Step-by-step explanation:

Given:

Number of total slots = 38

Number of red slots = 18

Number of black slots = 18

Number of green slots = 2

Find:

Probability (Roulette ball not landing on red)

Computation:

Probability (Roulette ball not landing on red) = 1 - Probability (Roulette ball landing on red)

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Probability (Roulette ball not landing on red) = 20 / 38

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7 0
4 years ago
Point A (6,2) is translated using the vector &lt;-5,2&gt;. Where is the new point located?
Dominik [7]
<h3>Answer:  (1,4)</h3>

======================================================

Explanation:

The notation <-5,2> is the same as writing the translation rule (x,y) \to (x-5,y+2)

It says: move 5 units to the left and 2 units up

The point (6,2) moves to (1,2) when moving five units to the left. Then it ultimately arrives at (1, 4) after moving 2 units up. You could move 2 units up first and then 5 units to the left later on, and you'd still arrive at (1, 4). In this case, the order doesn't matter (some combinations of transformations this won't be the case and order will matter).

---------

Or you could write out the steps like so

(x,y) \to (x-5, y+2)\\\\(6,2) \to (6-5, 2+2)\\\\(6,2) \to (1, 4)\\\\

We see that (6,2) moves to (1, 4)

4 0
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