Chat with AIExam 4: The Laws of Exponents and Logarithms: Measuring the Universe
Exam 1: An Introduction to Data and Functions149 Questions
Exam 2: Rates of Change and Linear Functions215 Questions
Exam 3: When Lines Meet: Linear Systems81 Questions
Exam 4: The Laws of Exponents and Logarithms: Measuring the Universe201 Questions
Exam 5: Growth and Decay: An Introduction to Exponential Functions146 Questions
Exam 6: Logarithmic Links: Logarithmic and Exponential Functions108 Questions
Exam 7: Power Functions109 Questions
Exam 8: Quadratics and the Mathematics of Motion127 Questions
Exam 9: New Functions From Old137 Questions
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Simplify the expression. Express your answer using only positive exponents and evaluate whenever possible.
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(41) Use scientific notation to perform each computation. Write your answers in scientific notation.
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(41) Rewrite the expression using fractional exponents. Do not simplify.
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(35) Simplify the expression. Express your answer using only positive exponents.
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(40) Simplify the expression. Express your answer using only positive exponents.
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(34) Use scientific notation to perform each computation. Write your answers in scientific notation.
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(29) Use scientific notation to perform each computation. Write your answers in scientific notation.
(0.0067) (0.0016)
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Simplify the expression. Express your answer using only positive exponents.
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(36) Assume all variables represent positive quantities and simplify.
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Use scientific notation to perform each computation. Write your answers in scientific notation.
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Round your answer to 3 decimal places.
Solve for x:
log (2x) = 6.9
Round the answer to 4 decimal places.
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(29) Simplify the expression. Express your answer using only positive exponents.
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(36) The time it takes for one complete swing of a pendulum is called the period of its motion. The period T (in seconds) of a swinging pendulum is found using the formula 
m where L is the length of the pendulum in feet and 32 is the acceleration of gravity in feet per second.
Find the period of a pendulum whose length is 1 ft 4 in. (Round the answer to 3 decimal places.)
m where L is the length of the pendulum in feet and 32 is the acceleration of gravity in feet per second.
Find the period of a pendulum whose length is 1 ft 4 in. (Round the answer to 3 decimal places.)
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(36) Simplify the expression. Express your answer using only positive exponents.
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