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You can use Photoshop on any operating system (OS) that can run Microsoft Windows, including Windows 7, Windows Vista, and Windows XP. OS X doesn’t run Photoshop. Choosing an OS You should always be comfortable with your operating system (OS). Photoshop was first released in 1991 for Windows 3.0 operating systems. It was then moved to Windows 95. Photoshop first released on OS X (Macintosh) running Mac OS 9 operating systems in 1996. Although Photoshop is now available on Windows and OS X, you’ll find that the most familiar versions of Photoshop work on Windows. However, you will need to choose a different operating system than if you were using Windows XP or OS X. Table 2-1 provides a rundown on the major OS’s you can run Photoshop on. Knowing the difference between Adobe and Apple Adobe Photoshop is a trademark of Adobe Systems Inc. (Adobe). Adobe owns Adobe Photoshop. Other companies may release software under the Photoshop brand, but not Adobe Systems, Inc. For example, the affordable Kofax brand sells Photoshop under its name. However, Kofax is not owned by Adobe Systems, Inc., so it’s not the same software as Photoshop. Adobe produces both Mac and PC versions of Photoshop, but the Mac version is called Mac Photoshop and the PC version is called Adobe Photoshop. It’s a common misconception among newcomers to Photoshop that Mac Photoshop is the only Photoshop product on the market and that all features are available for Macintosh only. Both versions are available for any computer that runs a compatible version of the Windows operating system. Creating the New Layer System Photoshop offers a layered image editing system, or Layers, that enables easy image editing. This system replaces the traditional method of working with layers to create images. Working with layers is a complex and confusing process, but layers offer an intuitive and efficient way of editing images. All Photoshop images have several layers. Layers are primarily used to enable manipulation of images. You can place multiple images or even multiple layers of images on a single layer (you can move a group of layers to a separate layer group). You can use several different image editors, such as GIMP, to edit images. However, Photoshop provides certain tools that enable you to do more with your images and make them more sophisticated. This section covers the creation of layers, whether they be transparent or opaque, and how you can manipulate layers to create even more sophisticated images. Figure 2

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The main differences between the two: It’s free. Photoshop is not. This is why Photoshop Elements has a smaller, more limited feature set. The application is window-based instead of workspace-based. This allows it to be downloaded and installed directly to hard drive. Does this mean that Photoshop Elements is more basic or inferior to Photoshop? In my opinion, it is neither. It’s a perfectly acceptable alternative, especially if you are limited by your budget. On a low-end computer, it might even perform better than Photoshop on faster computers. Design and Image Editing Adobe Photoshop CS6 allows you to create a new canvas and use layers to give control to each individual layer. Elements allows you to create a new canvas and use shapes, text and other similar elements to create more complex effects and better control. Why use Photoshop Elements? Some of the more popular reasons are as follows: From Version 5, Photoshop Elements has been included as a free add-on for Photoshop users. The image editing features in Photoshop Elements are not as complex as in Photoshop, making it a suitable replacement for an inexperienced or even an intermediate user. Not everyone is comfortable with a different type of user interface. While Photoshop is non-standard, it is also highly flexible and can cover a wide variety of editing tasks. In some respects, Photoshop Elements is a good choice for a novice that is starting to master the function key shortcuts. Photoshop Elements does not have a lot of complex features. The file formats are the same as the ones used by Photoshop. The fact that the two products can be used on the same computer machine and they can be automatically updated between both products, and there are features that allow you to open files easily when moving between the programs, makes it a great choice for those who want to do their work in only one program. PSEAK: To find the File Type menu, simply press the Alt and F keys and the File Type menu will be displayed. Image Editing and Manipulation Photoshop can be a powerful tool for image editing and manipulation, but you need to learn how to use it to harness all of the advanced features. Elements is not as powerful in this area but it is a great tool for beginners and those looking for the fundamentals. Recoloring Images Both Photoshop and Elements can work with color 388ed7b0c7

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Q: Show that $f : [a,b] \to \mathbb{R}$ is differentiable on $(a,b)$ if and only if $\int_a^b f(x) dx$ is differentiable on $\mathbb{R}$. Here’s an excercise I need to do, but I’m unsure as to how I should approach it. I’ll give the question for context, but I’m not sure how I should go about it. Let $f : [a,b] \to \mathbb{R}$ be a continuous function on a closed interval. Show that $f$ is differentiable on $(a,b)$ if and only if $\int_a^b f(x) dx$ is differentiable on $\mathbb{R}$. To begin with, I’m not sure if $\int_a^b f(x) dx$ being differentiable is true or not, so the proof should begin with that. I’ve begun by assuming the second implication. If $\int_a^b f(x) dx$ were differentiable, then by the fundamental theorem of calculus, we could rewrite the integral as $f(x) = \int_a^x f'(t)dt$, and then use the chain rule to conclude that $$f(x) = \left[ \int_a^x f'(t)dt\right]’$$ $$f(x) = \int_a^x f'(t)dt’$$ Therefore, for $x$ in $(a,b)$, $f(x) = \int_a^x f'(t)dt$, meaning $f$ is differentiable there. However, I’m not sure how to prove the converse. Is what I’ve done so far the best way of thinking about it? Any hints would be appreciated. Thanks. A: A function is differentiable on the interval $(a,b)$ iff it is continuous on $(a,b)$ and its derivative is integrable there. By the FTC (see Wikipedia), you have $$f(x) = f(a) + \int_a^x f'(t) \, dt.$$ By continuity, this holds for all $x \in (a,

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