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Mila [183]
3 years ago
7

Heather wants a transition effect applied to the links in the gameLinks list in which a gradient-colored bar gradually expands u

nder each link during the hover event. To create this effect, you will use the after pseudo-element and the content property to insert the bar. Create a style rule for the nav#gameLinks a::after selector that: a) places an empty text string as the value of the content property, b) places the content with absolute positioning with a top value of 100% and a left value of 0 pixels, c) sets the width to 0% and the height to 8 pixels, d) changes the background to a linear gradient that moves to right from the color value rgb(237, 243, 71) to rgb(188, 74, 0), e) sets the border radius to 4 pixels, and f) hides the bar by setting the opacity to 0.
Computers and Technology
1 answer:
Usimov [2.4K]3 years ago
8 0

Answer:

Hi there Zelenky! This is a good question to practice style sheets and effects. Please find my answer below.

Explanation:

Below CSS contains the code to answer all parts of the question.

nav#gameLinks a::after {  

 content: ‘’;  

 top: 100%;  

 left: 0px;  

 width: 0%;  

 height: 8px;  

 position: absolute;  

 background: -webkit-gradient(linear, right, left, from(rgb(237, 243, 71)), to(rgb(188, 74, 0));  

 border-radius: 4px;  

 opacity: 0;

}

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Two machines can finish a job in StartFraction 20 Over 9 EndFraction hours. Working​ alone, one machine would take one hour long
Alborosie

<em><u>Answer</u></em>

5 hours

<em><u>Explanation</u></em>

The two working together can finish a job in

\frac{20}{9}  \: hours

Also, working alone, one machine would take one hour longer than the other to complete the same job.

Let the slower machine working alone take x hours. Then the faster machine takes x-1 hours to complete the same task working alone.

Their combined rate in terms of x is

\frac{1}{x}    +  \frac{1}{x - 1}

This should be equal to 20/9 hours.

\frac{1}{x}  +  \frac{1}{x - 1}  =  \frac{9}{20}

Multiply through by;

20x(x - 1) \times \frac{1}{x}  +20x(x - 1) \times   \frac{1}{x - 1}  =  20x(x - 1) \times \frac{9}{0}

20(x - 1)  +20x = 9x(x - 1)

20x - 20+20x = 9{x}^{2}  - 9x

9{x}^{2}  - 9x - 20x - 20x + 20= 0

9{x}^{2}  - 49x  + 20= 0

Factor to get:

(9x - 4)(x - 5) = 0

x =  \frac{4}{9}  \: or \: x = 5

It is not feasible for the slower machine to complete the work alone in 4/9 hours if the two will finish in 20/9 hours.

Therefore the slower finish in 5 hours.

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