Q
How do you define a linear gradient in SVG using XML syntax?

Answer & Solution

Answer: Option A
Solution:
A linear gradient in SVG is defined using the <linearGradient> element within the SVG document, specifying attributes such as x1, y1, x2, y2, and color stops within the element.
Related Questions on Average

How do you apply a radial gradient to a shape in SVG?

A). Using the fill attribute

B). Using the stroke attribute

C). Using the opacity attribute

D). Using the d attribute for paths

What is an SVG gradient?

A). A smooth transition of colors or shades

B). A vector graphic format

C). A text element in SVG

D). A scripting language for animations

Which element is used to create a radial gradient in SVG?

A). <radialGradient>

B). <linearGradient>

C). <ellipse>

D). <path>

Can SVG gradients be applied to text elements?

A). Yes

B). No

C). Only to shapes

D). Only to lines

What is a radial gradient in SVG?

A). A smooth transition radiating outward

B). A gradient along a straight line

C). A solid color fill

D). A pattern fill

How can you add color transitions to SVG text elements?

A). By applying gradients using the fill attribute

B). By applying filters using the filter attribute

C). By using multiple text elements with different colors

D). By using CSS styles for each character

How is a linear gradient defined in SVG?

A). Using the <linearGradient> element

B). Using the <radialGradient> element

C). Using the <rect> element

D). Using the <circle> element

What is the purpose of the offset attribute in an SVG gradient?

A). Specifies the position of the color stop

B). Specifies the starting point of the gradient

C). Specifies the ending point of the gradient

D). Specifies the direction of the gradient

How do you specify color stops within an SVG gradient?

A). Using <stop> elements

B). Using elements

C). Using <color> elements

D). Using elements

What does the stop element define in an SVG gradient?

A). Color stop point

B). Starting point of the gradient

C). Ending point of the gradient

D). Direction of gradient