If the weight of the contents in a vessel is measured and the density of the...

If the weight of the contents in a vessel is measured and the density of the material is known, fill in the blanks to describe what steps are required to determine level. Find the ____________________ by dividing weight by ____________________, and then find the ____________________ by dividing ____________________ by the ____________________ of the vessel.

Fill in the blanks?

Solutions

Expert Solution

Find the volume of material displaced by dividing weight by specific weight of material, and then find the level by dividing volume displaced by the cross section area of the vessel.

Let w=weight placed

D=density of materials

g=acceleration of gravity

then S= specific weight = D*g

A= cross section area of vessel

If any amendments are needed, then let me know in comments.

samet mamat answered 1 year ago

Next > < Previous

Related Solutions

The amount of fill (weight of contents) put into a glass jar of spaghetti sauce is...

The amount of fill (weight of contents) put into a glass jar of spaghetti sauce is normally distributed with mean μ = 843 grams and standard deviation of σ = 8 grams. (a) Describe the distribution of x, the amount of fill per jar. 1) skewed right 2) normal 3) skewed left 4) chi-square _ (b) Find the probability that one jar selected at random contains between 835 and 865 grams. (Give your answer correct to four decimal places.) _...

The amount of fill (weight of contents) put into a glass jar of spaghetti sauce is...

The amount of fill (weight of contents) put into a glass jar of spaghetti sauce is normally distributed with mean μ = 859 grams and standard deviation of σ = 15 grams. b) Find the probability that one jar selected at random contains between 841 and 860 grams. (Give your answer correct to four decimal places.) (d) Find the mean of the x distribution. (Give your answer correct to the nearest whole number.) (ii) Find the standard error of the...

The amount of fill (weight of contents) put into a glass jar of spaghetti sauce is...

The amount of fill (weight of contents) put into a glass jar of spaghetti sauce is normally distributed with mean μ = 840 grams and standard deviation of σ = 9 grams. (a) Describe the distribution of x, the amount of fill per jar. skewed right normal skewed left chi-square (b) Find the probability that one jar selected at random contains between 843 and 858 grams. (Give your answer correct to four decimal places.) (c) Describe the distribution of x,...

A cylindrical beaker of height 0.100 m and negligible weight is filled to the brim with a fluid of density ρ = 890 kg/m3 . When the beaker is placed on a scale, its weight is measured to be 1.00 N

A cylindrical beaker of height 0.100 m and negligible weight is filled to the brim with a fluid of density ρ = 890 kg/m3 . When the beaker is placed on a scale, its weight is measured to be 1.00 N .(Figure 1) A ball of density ρb = 5000 kg/m3 and volume V = 60.0 cm3 is then submerged in the fluid so that some of the fluid spills over the side of the beaker. The ball is held...

In a study where the capability of a gauge was measured by the weight of paper,...

In a study where the capability of a gauge was measured by the weight of paper, the following measurements were obtained: 3.481 3.448 3.485 3.475 3.472 3.477 3.472 3.464 3.508 3.170 4.123 3.470 2.893 3.473 4.201 3.474 4.301 3.021 3.231 3.405 Part I Using R do the following: 1. Draw an appropriately titled histogram. Interpret the graph. 2. Draw an appropriately titled boxplot. Interpret the graph. 3. Compute the five-number summary. 4. Find the interquartile range. 5. Find the mean...

In a study where the capability of a gauge was measured by the weight of paper,...

In a study where the capability of a gauge was measured by the weight of paper, the following measurements were obtained: 3.481 3.448 3.485 3.475 3.472 3.477 3.472 3.464 3.508 3.170 4.123 3.470 2.893 3.473 4.201 3.474 4.301 3.021 3.231 3.405 Part I Using R do the following(SHOW R CODE): 1. Draw an appropriately titled histogram. Interpret the graph. 2. Draw an appropriately titled boxplot. Interpret the graph. 3. Compute the five-number summary. 4. Find the interquartile range. 5. Find...

A rough analysis of cell contents suggests their cytoplasm contains 5% by weight of solutes: 1%...

A rough analysis of cell contents suggests their cytoplasm contains 5% by weight of solutes: 1% is proteins of average molecular weight 45,000; 1% is soluble lipids of molecular weight 400; 1% is sugars of molecular weight 170; and 2% is salts like KCl. What is the osmotic pressure inside these cells relative to pure water at 37C? Assume the density of the cytoplasm is approximately 1g/cm^3 and has the properties of water.

An alloy is composed of elements A (78%) and B (12%) by weight. The density of...

An alloy is composed of elements A (78%) and B (12%) by weight. The density of the alloy is 1.95 g/cm3. The properties of these elements are shown below: Element Gram Atomic Weight σa (barns) σs (barns) A 22.1999 0.19 1.38 B 25.0055 0.21 2.44 Determine: The atom densities for the two elements. The atomic density for element A: b. The absorption and scattering macroscopic cross sections for thermal neutrons. c. The mean free paths for absorption and...

The weight of a metal bracelet is measured to be 0.12200 N in air and 0.07800...

The weight of a metal bracelet is measured to be 0.12200 N in air and 0.07800 N when immersed in water. Find its density.

Question Background information: - The molecular weight of ethanol (C2H5OH) is 46.1 and the density of...

Question Background information: - The molecular weight of ethanol (C2H5OH) is 46.1 and the density of absolute (100%) ethanol = 0.79 g/mL. - Assume that a 80 kg person contains 48 L of ‘water’. Ignore the metabolism, and assume the water content of the person remains constant. - The legal limit for a driver’s blood alcohol in Australia is 50 mg of ethanol per 100 mL of blood (referred to as a blood alcohol content (BAC) of 0.05%). a.) During...

Subjects