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Linear equations provide information on how quickly data are rising or falling, known as the slope of the equation. Find a real-world application of a linear equation and discuss the meaning of the equation. Then explain how the values of the slope affect the overall meaning of the equation.
there are three items from which to choose. their volumes are 2,3 and 4ft^3. and the hiker estimates their associated values on a scale from 0 to 100 as 30, 50 and 70,respectively. express the problem as longest route network, and find the optimal..
f(x)= the square root of x^2+1 and [0,4] . Use the midpoint rule with 4 rectangles to approximate the area bounded by f(x) and the x axis.
Find the arc length of the parametric curve x = 3 cos t, y = 3 sin t, z = 4t; 0
Determine the value of c that makes the function f(x,y)=c(x+y) a joint probability mass function over nine points with x=1,2,3 and y=1,2,3
Problem on speed.
During the first part of a trip, a canoeist travels 32 miles at a certain speed. The canoeist travels 22 miles for the second part of the trip at a speed 5 mph slower. The total time for the trip is 5 hours. What is the speed on each part of the t..
Final exam scores in a mathematics course are normally distributed with a mean of 66 and a standard deviation of 8. Based on the above information and a Z-table, fill in the blanks.
Explain Bisection and newton's method, Using the bisection method, find the positive root of 2x(1 + x^2)^-1 = arctan x
Find the dimensions of a rectangular fence that encloses an area of 81 feet that uses a minimum amount of material.
The rabbit population in a forest arear grows at the rate of 7% monthly. if there are 190 rabbits in July, find how many rabbits shouls be expected by the next July. Use y=190(2.7)^0.07t.
Find the margin of error that corresponds to the given values of n (times) and x (successes) and the degree of confidence: n=1400, x=420, 95%. Go 3 decimal places of precision.
The side bordering the stream is not to be fenced. If 1000 yards of fencing material is to be used, what are the dimensions of the largest rectangular field that can be fenced. what is the maximum area.
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