Chapter 2: Problem 103
Translate to an algebraic expression: Seven less than some number.
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Chapter 2: Problem 103
Translate to an algebraic expression: Seven less than some number.
These are the key concepts you need to understand to accurately answer the question.
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The greatest integer function \(f(x)=[x]\) is defined as follows: \([x]\) is the greatest integer that is less than or equal to \(x\). For example, if \(x=3.74\), then \([x]=3 ;\) and if \(x=-0.98\), then \([x]=-1 .\) Graph the greatest integer function for \(-5 \leq x \leq 5\). (The notation \(f(x)=\operatorname{INT}(x)\) is used by many graphing calculators and computers.)
Without graphing, how can you tell that the graph of \(y=x-30\) passes through three quadrants?
Find the intercepts. Then graph by using the intercepts, if possible, and a third point as a check. $$ 0.2 y-1.1 x=6.6 $$
Solve. If appropriate, classify the equation as either \(a\) contradiction or an identity. $$ 10-x=5(x+2) $$
Convert \(45,800,000\) to scientific notation.
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