he accompanying data on x = current density (mA/cm) and y = rate of deposition (um/min) appeared in an article. Do you agree with the claim by the article's author that "a linear relationship was obtained from the tin-lead rate of deposition as a 0.29 1.30 1.56 2.27 unction of current density"? 20 40 60 80 nd the value ofr. (Round your answer to three decimal places.) Enter a number. plain your reasoning. The very high value of confirms the author's claim. D The very high value of denies the author's claim. O The very low value of denies the author's claim. O The very low value of confirms the author's claim.

Q: 2. (BE CAREFULI) Matthew's Ferrari goes a distance of 350.0 km in a time of 2.00 hours. What was his…

A:

Q: 13. Complete the following statements to summarize your findings about dilations. scale factor…

A: To fill the blanks

Q: Calculate TN and MN for the value of N indicated is 2. Vx2+3 dx, N=5 Round your answers to 5 decimal…

A: Please see the explanation below

Q: Restate this question in terms of dV /dt and dh/dt: At what rate is water pouring in if the water…

A: Restate this question in terms of dV /dt and dh/dt: At what rate is water pouring in if the water…

Q: PLS HELP ASAP ON ALL GIVEN QUESTIONS PLS

A: final answer 5) C optionavg rate change is =2118)1.remainder not zero2. remainder =0 k = -13/2…

Q: Find the average rate of change of y = cot(x) from x = T/6 to x

A:

Q: use differentials to approximate the vaule of sqrt(25.1)  A. 5.0300 B. 5.0200 C. 5.0100 D.…

A:

Q: 5. The average rate of change of the function y = cos x, from x = A. 0 C. B. - TT 2πt = to to x = is…

A: ;  to .We have to find the average rate of change.

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A:

Q: An 8- meter ladder is leaning against a vertical wall. If a the ladder away from the person pulls…

A: Given  Length of the ladder = 8 meter The rate at which ladder is pulled away from the wall =0.7m/s…

Q: An engineer who accidentally inhaled poisonous fumes was given treatment for it. The concentration…

A: Let us solve the given question by method of least square in the next steps.

Q: For a fire hose with a nozzle that has a diameter of 5 inches, the flow rate f (in gallons per…

A: We are given the relationship between the flow rate and the nozzle pressure. f = 120 sqrt(p)   [Note…

Q: 4. A sample of rainwater was determined to have a pH of 6.35. What were the H concentrations of the…

A: Given that, A sample of rainwater was determined to have a pH of 6.35.

Q: Use two-point linear interpolation or extrapolation to estimate C( t = 0.6 min) assuming that the…

A: The equation is C=3.00exp(-2.00t)=3.00e-2.00t  Where t is the time and C is the concentration .  We…

Q: Ona of tha vats at your plant has a laak. At 8:00 a.m. the vat was full but by 10:00 a.m. it had…

A: Given : Ons of the vats at your plant has a laak. At 8:00 a.m. the vat was full but by 10:00 a.m.

Q: A water tank, in the shape of a cone, has water draining out, where its volume is changing at a rate…

A:

Q: Q.2. The side of a cube is measured with a possible percentage error of ±2%. Use differentials to…

A: Using differential

Q: The following data are the numbers of cycles to failure of alu alternating stress at 21,000 psi, 18…

A:

Q: the edge of a cube was found to be 40cm w a possible error of .2cm. use differentials to estimate a.…

A: The width of each side of the cube is The error is  cm

Q: Speedometer readings for a vehicle (in motion) at 11-second intervals are given in the table. t…

A: I have used the simple formlula   Distance = Time × Velocity.

Q: Speedometer readings for a vehicle (in motion) at 5-second intervals are given in the table. t (sec)…

A:

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.