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A standard 1 kilogram weight is a cylinder 41.5 mm in height and 51.0 mm in diameter.

1.A standard 1 kilogram weight is a cylinder 41.5 mm in height and 51.0 mm in diameter. What is the density of the material? (answer unit: kg/m^3) *

2.A crystalline solid consists of atoms stacked up in a repeating lattice structure. Consider a crystal as shown in Figure a. The atoms reside at the corners of cubes of side L = 0.160 nm. One piece of evidence for the regular arrangement of atoms comes from the flat surfaces along which a crystal separates, or cleaves, when it is broken. Suppose this crystal cleaves along a face diagonal, as shown in Figure b. Calculate the spacing d between two adjacent atomic planes that separate when the crystal cleaves. (answer unit: nm) *

3.Assume the equation x = At3 + Bt describes the motion of a particular object, with x having the dimension of length and t having the dimension of time. Determine the dimensions of the constants A and B. (Use the following as necessary: L and T, where L is the unit of length and T is the unit of time.) [A] = *

4.Assume the equation x = At3 + Bt describes the motion of a particular object, with x having the dimension of length and t having the dimension of time. Determine the dimensions of the constants A and B. (Use the following as necessary: L and T, where L is the unit of length and T is the unit of time.) [B] = *

5.Determine the dimensions of the derivative dx/dt = 3At2 + B. (Use the following as necessary: L and T, where L is the unit of length and T is the unit of time.) [dx/dt] = *

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A standard 1 kilogram weight is a cylinder 41.5 mm in height and 51.0 mm in diameter. What is the density of the material?

1.A standard 1 kilogram weight is a cylinder 41.5 mm in height and 51.0 mm in diameter. What is the density of the material? (answer unit: kg/m^3) *

2.A crystalline solid consists of atoms stacked up in a repeating lattice structure. Consider a crystal as shown in Figure a. The atoms reside at the corners of cubes of side L = 0.160 nm. One piece of evidence for the regular arrangement of atoms comes from the flat surfaces along which a crystal separates, or cleaves, when it is broken. Suppose this crystal cleaves along a face diagonal, as shown in Figure b. Calculate the spacing d between two adjacent atomic planes that separate when the crystal cleaves. (answer unit: nm) *

3.Assume the equation x = At3 + Bt describes the motion of a particular object, with x having the dimension of length and t having the dimension of time. Determine the dimensions of the constants A and B. (Use the following as necessary: L and T, where L is the unit of length and T is the unit of time.) [A] = *

4.Assume the equation x = At3 + Bt describes the motion of a particular object, with x having the dimension of length and t having the dimension of time. Determine the dimensions of the constants A and B. (Use the following as necessary: L and T, where L is the unit of length and T is the unit of time.) [B] = *

5.Determine the dimensions of the derivative dx/dt = 3At2 + B. (Use the following as necessary: L and T, where L is the unit of length and T is the unit of time.) [dx/dt] = *

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You measured the diameter, d, of the pendulum bob using a ruler and a digital caliper

Here is all Lab Report :

1. “You measured the diameter, d, of the pendulum bob using a ruler and a digital caliper. List all of the diameters of the bob as measured by both instruments. Determine the range of measured values for both instruments by calculating the difference between the maximum and minimum recorded values for the group. Compare the relative sizes of these two ranges and draw a conclusion about the precision of these two methods of measuring d. Repeat this analysis for the measurements of the thickness of the 100 gram mass.Compare the size of the range of ruler measurements of the pendulum bob diameter to the size of the range of ruler measurements of the thickness of the 100 g mass. If one is much larger than the other, which is it and why is it so much larger?

2. For the group of measurements of T in V-2(B), calculate T, vTand vT . vTis the standard deviation of the calculated values for T and vTis the standard deviation of the mean. Report T = T ± vT.

3. For each value of m used in V-4, you recorded three values of xm. Using x0 from posi-tion 2 in Figure M0-2, determine the three values of x for each value of m. Tabulate m, xm and x. Plot m vs. x. Whenever plotting a linear relation, be sure to include a trendline and the equation of the trendline in the plot. You should plot all three calculated values of x as a single set of data on one plot. Using LINEST in Excel, calculate the slope s, uncertainty in the slope vs, the intercept b and the uncertainty in the intercept vb. Report the slope and the intercept as s ±vs and b ±vb. From these, determine and report k ±vk.

4. Using one of the measurements of xo with a deliberate parallax error (e.g., posi-tion 1 or position 3 in Figure M0-2), recalculate all of your values of x. With these new values of x and using LINEST, recalculate the slope and intercept of the data. Tabulate m, xm and the recalculated values of x. Compare the value of the slope calculated with these data to the slope calculated in VI-3. Recalculate and report k ±vk. Compare the value for k determined in VI-3 with the value for k determined in VI-4″

M0 Powerpoint Video（Should be really help for lab report ,Let me know if you can’t open it）：
https://drive.google.com/file/d/1l01UcKlzsX-rqLGJRILYHbcwL8TgGiWq/view

You are only responsible for completing the sections listed on the title page.（important）

TextBook link: https://ublearns.buffalo.edu/ultra/courses/_181429_1/cl/outline
I have already bought It All of the experimental steps are in it, and you need to read it. Also Lab report question are inside.

We have Data already, So use it for this lab report.
Please let me know if you need any more information from me.

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