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Questions in computers-and-technology

[Answered] User-centered design process goes through the following stages. Check the one that applies: A. Requirement Analysis, Design, Implementation, Testing, Evolution, Evaluation, Stop. B. Requirement Analysis, Design, Implementation, Testing, Evolution, Stop C. Requirement Analysis, Design, Implementation, Testing, Evolution, Repeat... D. Requirement Analysis, Design, Implementation, Testing, Stop

[Answered] How do you apply conditional formatting in Excel? A. Right-click and select Conditional Formatting B. Use the Data tab C. Go to the Home tab and select Conditional Formatting D. Use the Format tab

[Answered] Minimize the following Boolean expression: [tex]$\overline{A B+A \bar{B} \bar{C}+\bar{A} B+B \bar{C} \bar{D}+\overline{B C} \bar{D}}$[/tex]

[Answered] Which type of data analysis is used to answer simple questions, such as "how much"? A. prescriptive analysis B. predictive analysis C. descriptive analysis D. causal analysis

[Answered] Which process does Spotify use to create song recommendations based on what the user has already listened to? Select one answer option below. A. content filtering B. targeted marketing C. collaborative filtering D. content gathering E. I don't know this yet.

[Answered] How do you merge cells in Excel? A. Use the Data tab B. Right-click and select Merge C. Use the Merge & Center option in the Home tab D. Go to the Insert tab

[Answered] Which common application can be used for data analysis? A. Microsoft PowerPoint B. Microsoft Excel C. Microsoft Teams D. Microsoft Word

[Answered] Instructional Technology, also known as educational technology, is defined by: A. Prompting students B. Monitoring behaviors C. Providing answers D. Facilitating learning

[Answered] Minimize the following Boolean expression using Boolean rules: [tex]$\overline{A B+A \bar{B} \bar{C}+\bar{A} B+B C \bar{D}+\overline{B C} \bar{D}}$[/tex]

[Answered] Minimize the following Boolean expression using Boolean algebra: [tex]$\overline{A B+A \bar{B} \bar{C}}+\bar{A} B+B C \bar{D}+\overline{B \bar{C}} \bar{D}$[/tex]