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Question: Solve the given problems. All numbers are accurate to at least two significant digits.
When focusing a camera, the distance the lens must move from the infinity setting is given by r = f2/(p - f), where p is the distance from the object to the lens, and is the focal length of the lens. Solve for f.
Let's say you hgave an area with 100 feet of fence. Two configurations were a circle and a rectangle. What other possibilities of utilizing other shapes for this fenced in area.
Flip a penny 100 times, with 49 tosses landing heads up. What percentage of the pennies landed heads up and tails up? The percentage of the pennies that landed heads up is? The percentage of the pennies that landed tails up is?
Compute the margin of error in estimating a population mean for a sample size of 600 and a variance of 4. Round your answer to the thousandths place.
Researchers asked a sample of 50 1st grade teachers and a sample of 50 12th grade teachers how much of their own money they spent on school supplies in the previous school year. They wanted to see if teachers at one grade level spend more than ..
A ladder 10 ft long rests against a vertical wall. Let θ be the angle between the top of the ladder and the wall, how fast does x change with respect to θ when θ = π/3
Verifying some important results over real valued functions - real-valued functions
The length of a rectangular computer part is twice th width The area is 242 yd. Find the length and width.
Flip the fern by interchanging its x - and y -coordinates. What happens to the fern if you change the only nonzero element in the matrix A4?
a baseball is hit 3 feet above home plate. It will reach its highest point of 83 feet 125 feet from home plate.
Real Life Application of Linear Eqations : A mathematician has developed a model indicating a woman with x years of education can expect to earn y = 1200x + 6300 dollars a year.
A high school graduating class is made up of 360 students. There are 118 more girls than boys . How many boys are in the class?
Consider the region bounded above by the graph of f(x) = 4/√x and below by the x-axis for 1 ≤ x ≤ 9. Sketch a graph of this region. Find the average value of f on this interval
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