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Canva is a graphic design platform that provides tools for creating social media graphics, presentations, promotional merchandise and websites. [6] [7] [8] Launched in Australia in 2013, the service offers design tools that are easy-to-use for individuals and companies. [9] Its offerings include templates for presentations, posters, and social ...
Google Slides is a presentation program included as part of the free, web-based Google Docs suite offered by Google. Google Slides is available as a web application, mobile app for: Android, iOS, and as a desktop application on Google's ChromeOS. The app is compatible with Microsoft PowerPoint file formats. [2] The app allows users to create and edit files online while collaborating with other ...
Melanie Perkins. Melanie Perkins (born 1987) is an Australian technology entrepreneur, who is the co-founder and chief executive officer of Canva (with Cliff Obrecht) and owns 18% of the company. [3] Perkins is one of the youngest female CEOs of a tech start-up valued over A$ 1 billion.
The Business Model Canvas is a strategic management template used for developing new business models and documenting existing ones. [2] [3] It offers a visual chart with elements describing a firm's or product's value proposition, [4] infrastructure, customers, and finances, [1] assisting businesses to align their activities by illustrating potential trade-offs.
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Keynote for iOS and iPadOS. Keynote is a presentation software application developed as a part of the iWork productivity suite by Apple Inc. [3] Version 10 of Keynote for Mac, the latest major update, was released in March 2020. On January 27, 2010, Apple announced a new version of Keynote for iPad with an all-new touch interface.
Template. : Timeline geological timescale. The following five timelines show the geologic time scale to scale. The first shows the entire time from the formation of the Earth to the present, but this gives little space for the most recent eon. The second timeline shows an expanded view of the most recent eon.
An affine transformation is a bijection f from X onto itself that is an affine map; this means that a linear map g from V to V is well defined by the equation () = (); here, as usual, the subtraction of two points denotes the free vector from the second point to the first one, and "well-defined" means that = ′ ′ implies that () = (′) (′).
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