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Given the function below
f(x) = 3√(147x3 + 196)
Find the equation of the tangent line to the graph of the function at x = 1. Answer in mx + b form.
Use the tangent line to approximate/(1.1).
Compute the actual value of f(1.1). What is the error between the function value and the linear approximation? Answer as a positive value only.
sketching the graph of equation of line.find the equation of each of the lines with the given properties. sketch the
Consider the following elements of the vector space P3 of all polynomials of degree less than or equal to 3. p(x)= x-1, q(x)=x+x2, r(x)= 1+x2-x3
you are going to create a problem involving one of the shapes you are learning about in this unit. choose one of the
What is the cost of removing 90% of the heavy metals? Evaluate limx→100- C (x). Write a sentence to interpret your result in part (b). Also explain why limx→100+ C (x) can not be considered.
Find an equation of the line that passes through the point (0,4) and is (a) parallel to and (b) perpendicular to the line 5x+2y=3.
Develop the transfer function for the effect of (u) on (y) for the following differential equations, assumong u(0)=0 and y(0)=0.
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.
Structure 1 (5 m x 5 m) has a bearing pressure of 36.5 kN/m2, and structure 2 (10 m x 10 m) has a bearing pressure of 80 kN/m2. Determine the MAGNITUDES of the effective vertical (z) and the shear stress in the x-z plane at point A
you are designing a basketball court to put in your backyard and you are given 975 feet of fencing. What are the detentions that would maximize the area of the court?
The team needs to know how many samples to collect in order to achieve an estimate of the mean with precision of + or - 0.15 mm, with 95% confidence. What sample size is required to meet this goal?
solve for each equation for all values of x2 sin2x - 5 sin x 2 0solve each equation for 0degrees lt x lt 180
Find the directional derivative of the function f at the point (2, 1) in the direction of the vector v→ = 3i→ + 4j→. What is the maximum value of the directional derivative of f at the point (2, 1).
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