Q
Which transformation technique involves tilting or slanting an object along the x and y axes?

Answer & Solution

Answer: Option A
Solution:
Skewing is the transformation technique that involves tilting or slanting an object along the x and y axes.
Related Questions on Average

Which transformation technique is used to change the orientation of an object around a specific point?

A). Rotation

B). Skewing

C). Translation

D). Scaling

What does the scale() method do in Canvas programming?

A). Adjusts the size of an object

B). Applies rotation to an object

C). Tilts an object along the x and y axes

D). Slants an object

What happens when multiple transformations are applied to an object in Canvas programming?

A). The transformations cancel each other out

B). The transformations are applied sequentially

C). The transformations result in an error

D). The transformations are applied simultaneously

How is skewing achieved in Canvas programming using JavaScript?

A). ctx.transform()

B). ctx.translate()

C). ctx.scale()

D). ctx.skew()

How is scaling achieved in Canvas context using JavaScript?

A). ctx.scale()

B). ctx.translate()

C). ctx.rotate()

D). ctx.transform()

Which method is used to apply translation to the Canvas context in JavaScript?

A). ctx.translate()

B). ctx.rotate()

C). ctx.scale()

D). ctx.transform()

How can you apply rotation and translation together to an object in Canvas programming using JavaScript?

A). Apply rotation first, then translation

B). Apply translation first, then rotation

C). Apply rotation and translation simultaneously

D). Apply translation, then rotation sequentially

Which transformation technique is used to resize an object along the x and y axes?

A). Scaling

B). Skewing

C). Rotation

D). Translation

What does the rotate() method do in Canvas programming?

A). Applies rotation to an object

B). Adjusts the size of an object

C). Scales an object

D). Skews an object

Which transformation technique involves changing the orientation of an object around its center point?

A). Rotation

B). Translation

C). Scaling

D). Skewing