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Specific heat of copper metal lab report
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Specific Heat Lab
Procedure: In order to find the specific heat of copper and the percent error of the calculations make the first step that need to be taken is to measure the mass of the copper. The mass needs to be between 25-30 grams of copper and put into a test tube. After finding the mass of the copper place two test tube holders on the test tube and suspend the copper filled test tube into a hot water bath provided by teacher. While the metal is heating, look up the real specific heat of copper and construct a double cup calorimeter. Add 100.0 ml of water to the calorimeter and take the temperature of the water. The temperature should be around 20.0-25.0° C. After the copper filled test tube has been in the hot water bath for ten minutes, put the hot copper into the calorimeter, put the lid on the calorimeter, stir the water with copper in it and take the highest temperature that the copper/water mix reaches. After taking the temperature separate the water from the copper and return the copper to the correct container. To find the specific heat divide the heat transferred by the mass times the temperature change (Cp=Q/m x ΔT). To find the percent error, the actual specific heat of copper need to be subtracted from the specific heat found, be divided by the actual specific heat time 100. Repeat this experiment two more times , changing the mass of the copper or the time you heated it.
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Claim: The average specific heat found during the experiment was 0.36.
This was found by dividing the heat transferred by the mass times the temperature change (Cp=Q/m x ΔT) of all three trials. Then the specific heats of all the trials and divided that by the number of trials (three). All of the specific heats add up to 1.07 and 1.07 divided by three equals 0.36, the average. The average percent error of the experiments is 7.7% because all of the percent errors from the trials added together equals 23 and 23 divided by three equals
7.7%. Evidence: One possible source of error in all three trials are that the experiment is conducted over the span to two days, making it so you will not be using the same tools as you did on the first day as the second day. The hot water that is heating the copper in the test tube will also not be the same temperature as the day before. Lastly, when the experiment was conducted all three copper samples from the trials were in the hot water bath for only about eight minutes instead of the ten minutes due to shortage of time on the first day of lab. This may have affected how hot the water in the calorimeter got. If the copper had been in the hot water bath for ten minutes instead of eight it may have heated up more. These errors could have been avoided if the same tools had been used as the day before. If the water had been at the same temperature as the day before. The copper had been in for the proper amount of time. Reasoning:
First, 100 mL of regular deionized water was measured using a 100 mL graduated cylinder. This water was then poured into the styrofoam cup that will be used to gather the hot water later. The water level was then marked using a pen on the inside of the cup. The water was then dumped out, and the cup was dried. Next, 100 mL of regular deionized water was measured using a 100 mL graduated cylinder, and the fish tank thermometer was placed in the water. Once the temperature was stabilizing in the graduated cylinder, the marked styrofoam cup was filled to the mark with hot water. Quickly, the temperature of the regular water was recorded immediately before it was poured into the styrofoam cup. The regular/hot water was mixed for a couple seconds, and the fish tank thermometer was then submerged into the water. After approximately 30 seconds, the temperature of the mixture leveled out, and was recorded. This was repeated three
Tf-Ti). Next, subtract the initial temperature, 25 degrees from the final temperature, 29 degrees putting the change in temperature at 4 °C. To calculate the heat absorbed by the water in calorimeter, use the formula (q = mCΔT). Plug in 50 mL for (m), 4.184 J for (C) and 4 °C for the initial temperature (ΔT), then multiply.
The purpose of this lab was to calculate the specific heat of a metal cylinder
Possible sources of error in this experiment include the inaccuracy of measurements, as correct measurements are vital for the experiment.
Discussion: The percent of errors is 59.62%. Several errors could have happened during the experiment. Weak techniques may occur.
By adding fresh cold water it should cool the copper calorimeter. By making sure I do these checks before I do the experiment means that I should be able to get accurate results as the test will have been run fairly and hopefully successfully as there should not have been anything gone wrong. To make sure all the measurements are correct, I will also run checks. These checks when recording the data are. Make sure to check the thermometer to see what temperature the water is at the start, so I am able to see what it has to be when its been heated by 10 degrees.
The purpose of performing this lab was to find the specific heat capacity of an unknown metal.
To investigate the temperature change in a displacement reaction between Copper Sulphate Solution and Zinc Powder
Specific heat capacity of aqueous solution (taken as water = 4.18 J.g-1.K-1). T = Temperature change (oK). We can thus determine the enthalpy changes of reaction 1 and reaction 2 using the mean (14) of the data obtained. Reaction 1: H = 50 x 4.18 x -2.12.
The porpoise of these is to determine the Specific Heat. Also known as Heat Capacity, the specific heat is the amount of the Heat Per Unit mass required to raise the temperature by one degree Celsius. The relationship between heat and temperature changed is usually expected in the form shown. The relationship does not apply if a phase change is encountered because the heat added or removed during a phase change does not change the temperature.
The objective of this experiment was to identify a metal based on its specific heat using calorimetry. The unknown metals specific heat was measured in two different settings, room temperature water and cold water. Using two different temperatures of water would prove that the specific heat remained constant. The heated metal was placed into the two different water temperatures during two separate trials, and then the measurements were recorded. Through the measurements taken and plugged into the equation, two specific heats were found. Taking the two specific heats and averaging them, it was then that
Experiment to Find the Specific Heat Capacity of an Aluminium Block DATA COLLECTION: Mass(m) (kg) (5dp) Current(I) (A) (2dp) Voltage (V) (2dp) Time(t) (s) (0dp) Initial temp(T1) (ºC) (2sf) Final temp(T2) (ºC) (2sf) +/-
Plan 1. Collect 4 different sized beakers 2. Boil some water in the kettle 3. Pour 50ml into each beaker 4. After 1 minute check temperature 5.
- Temperature was measured after and exact time i.e. 1 minute, 2 minutes, 3 minutes.
Sweating and Heat Loss Investigation Aim To find out whether heat is lost faster over a sweaty body compared to a dry body. Apparatus 2 Boiling tubes 47ml max 2 Measuring jug 50ml max A Beaker 250ml max 2 thermometers Paper towels A kettle to boil water A stopwatch 2 magnifying glasses (8x) 2 corks with a small hole through the centre A test tube rack Preliminary work In my preliminary work, I need to find out how much water to use, whether the tissue should be wet with hot/cold water, how often the readings should be taken, how accurate should the readings be, how many readings should be taken and what my starting temperature should be. My results are as follows. Starting temperature of 40°c Time (secs) Wet towel (°c) Dry towel (°c) 30 36 38.9 60 35 38.5 90 34 37.9 120 33.9 37.5 150 33 37 180 32.6 36.9 210 32.3 36.8 240 31 36.5 270 30.4 36 300 30.3 35.9 Starting temperature of 65°c Time (secs) Wet towel (°c) Dry towel (°c) 30 51.1 53 60 48.2 51.9 90 46.4 51 120 46 50 150 44.3 49 180 42.9 48.4 210 42.6 46.9 240 41.7 48 270 40.2 47.5 300 39.3 47 Starting temperature of 60°c Time (secs) Wet towel (°c) Dry towel (°c)