Btukfyl

documentclass[10pt,fleqn]{article}

usepackage[top=1in, bottom=1in]{geometry}

usepackage{amsfonts}

usepackage{graphicx}

usepackage{amsmath}

usepackage[T1]{fontenc}

usepackage{titling}



begin{document}



maketitle



textbf{1.} Use the properties of logarithms to expand expressions:



[(a)log_2left(x^4sqrt{frac{x}{z^3}}right)]



[(b)lnleft(frac{7x^3sqrt{x+1}}{5}right)]

bigskip



textbf{2.} Solve the logarithmic equation algebraically:



[log_8(x-1)=log_8(x-2)-log_8(x+2)]



    bigskip



    textbf{3.} Condense the expression to the logarithm of single quantity:



    [5ln(x-2)-ln(x+2)-3ln(x)]

    bigskip





    textbf{4.} The management at a plastics factory has found that the maximum number of units a worker can produce in a day is 30. The learning curve for the number N of units produced per day after a new employee has worked t days is modeled by 



     begin{center}$N=30(1-e^{kt})$. end{center}



    After 20 days on job, a new employee produces 19 units. How many days will pass before this employee is producing 25 units per day?



    end{document}

documentclass[10pt,fleqn]{article}

usepackage[top=1in, bottom=1in]{geometry}

usepackage{amsfonts}

usepackage{graphicx}

usepackage{amsmath}

usepackage[T1]{fontenc}

usepackage{titling}



begin{document}



maketitle



textbf{1.} Use the properties of logarithms to expand expressions:



[(a)log_2left(x^4sqrt{frac{x}{z^3}}right)]



[(b)lnleft(frac{7x^3sqrt{x+1}}{5}right)]

bigskip



textbf{2.} Solve the logarithmic equation algebraically:



[log_8(x-1)=log_8(x-2)-log_8(x+2)]



    bigskip



    textbf{3.} Condense the expression to the logarithm of single quantity:



    [5ln(x-2)-ln(x+2)-3ln(x)]

    bigskip





    textbf{4.} The management at a plastics factory has found that the maximum number of units a worker can produce in a day is 30. The learning curve for the number N of units produced per day after a new employee has worked t days is modeled by 



     begin{center}$N=30(1-e^{kt})$. end{center}



    After 20 days on job, a new employee produces 19 units. How many days will pass before this employee is producing 25 units per day?



    end{document}

documentclass[10pt,fleqn]{article}

usepackage[top=1in, bottom=1in]{geometry}

usepackage{amsfonts}

usepackage{graphicx}

usepackage{amsmath}

usepackage[T1]{fontenc}

usepackage{titling}



begin{document}



maketitle



textbf{1.} Use the properties of logarithms to expand expressions:



[(a)log_2left(x^4sqrt{frac{x}{z^3}}right)]



[(b)lnleft(frac{7x^3sqrt{x+1}}{5}right)]

bigskip



textbf{2.} Solve the logarithmic equation algebraically:



[log_8(x-1)=log_8(x-2)-log_8(x+2)]



    bigskip



    textbf{3.} Condense the expression to the logarithm of single quantity:



    [5ln(x-2)-ln(x+2)-3ln(x)]

    bigskip





    textbf{4.} The management at a plastics factory has found that the maximum number of units a worker can produce in a day is 30. The learning curve for the number N of units produced per day after a new employee has worked t days is modeled by 



     begin{center}$N=30(1-e^{kt})$. end{center}



    After 20 days on job, a new employee produces 19 units. How many days will pass before this employee is producing 25 units per day?



    end{document}

documentclass[10pt,fleqn]{article}

usepackage[top=1in, bottom=1in]{geometry}

usepackage{amsfonts}

usepackage{graphicx}

usepackage{amsmath}

usepackage[T1]{fontenc}

usepackage{titling}



begin{document}



maketitle



textbf{1.} Use the properties of logarithms to expand expressions:



[(a)log_2left(x^4sqrt{frac{x}{z^3}}right)]



[(b)lnleft(frac{7x^3sqrt{x+1}}{5}right)]

bigskip



textbf{2.} Solve the logarithmic equation algebraically:



[log_8(x-1)=log_8(x-2)-log_8(x+2)]



    bigskip



    textbf{3.} Condense the expression to the logarithm of single quantity:



    [5ln(x-2)-ln(x+2)-3ln(x)]

    bigskip





    textbf{4.} The management at a plastics factory has found that the maximum number of units a worker can produce in a day is 30. The learning curve for the number N of units produced per day after a new employee has worked t days is modeled by 



     begin{center}$N=30(1-e^{kt})$. end{center}



    After 20 days on job, a new employee produces 19 units. How many days will pass before this employee is producing 25 units per day?



    end{document}

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