Question

1. adjusts the baseline of the text along a graphic shape ______
2. ______ a way to convert vector objects into raster images, which are ma

of pixels

1. same objects together, same size, same design, same distance apart. elements are

arranged around a central point like the spokes of a bicycle. ______

1. text that automatically flows when the text frame is adjusted ______
2. the main element or object that the viewer is intended to focus on.______
3. surface quality of an object. how an object feels to the touch ______
4. ______ are made up of pixels. size of the file is large. it is perfect for

painting and creating photos.
a. artboard b. tools panel c. type on path d. raster images e. menu bar
f. rasterizing g. project scope h. cmyk i. file j. area type
k. texture l. rgb m. point type n. focal point o. radial symmetry
j. adobe illustrator k. text wrap l. stroke
the print shop you are using to print high quality artwork suitable for framing has asked that
your images be exported to 300 ppi. (pixels per inch) you want your images to be 10 inches x
12 inches. what is the minimum size required to meet the job specifications? show your
work
part ii: name the tool and define:
(an image of a tool)

Explanation:

Step1: Recall the formula for pixels from ppi

To find the number of pixels in a dimension, we use the formula: \( \text{Number of Pixels} = \text{ppi} \times \text{Inches} \)

Step2: Calculate pixels for the width (10 inches)

For the width (10 inches) with 300 ppi:
\( \text{Width in Pixels} = 300 \times 10 = 3000 \) pixels

Step3: Calculate pixels for the height (12 inches)

For the height (12 inches) with 300 ppi:
\( \text{Height in Pixels} = 300 \times 12 = 3600 \) pixels

Step4: Determine the image size

The image size is the product of width and height in pixels, but the question asks for the minimum size (in pixels for each dimension or the pixel dimensions). The minimum size required is \( 3000 \) pixels (width) by \( 3600 \) pixels (height), or the total pixel count is \( 3000 \times 3600 = 10,800,000 \) pixels, but typically we report the dimensions as \( 3000 \times 3600 \) pixels.

Answer:

The minimum size required is \( 3000 \) pixels (width) by \( 3600 \) pixels (height) (or \( 3000 \times 3600 \) pixels).