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Fundamentals of ChemistryPowerPoint Presentation

Fundamentals of Chemistry

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Scientific Method

- Scientific Method: A way to Solve Problems.
Steps of the Scientific Method

Step 1:Identify the problem

To begin the scientific process, a problem must be clearly and specifically identified.

Step 2:Gather Information

Before setting out to find the answer to a scientific question, information must be gathered in the form of preliminary research.

Sources such as journals and scientific papers could be checked for existing information on the problem at hand.

Step 3: Form a Hypothesis

Once a problem or question has been recognized, a hypothesis or educated guess is constructed.

In an experiment, hypotheses are not “correct” or “incorrect”, they are supported or not supported by the data collected.

if a hypothesis has be tested repeatedly and not disproven it is known as a theory or postulate.

Theory answers the question “Why?”

(a theoryexplains what happened)

A rule of nature is known as a law.

Ex. Law of attraction and repulsion, Law of universal gravitation.

Lawanswers the question “what?”

(Law tells what happens)

Step 4: Experimentation and Observation – Used to test your hypothesis.

Data collected during this step needs to be organized and analyzed.

-2 types of data: Qualitative & Quantitative.

▪Qualitative made using the five senses

▪Quantitative made using instruments

**Think about qualitative as “what” and quantitative as “how much”

A controlled experiment contains only 1 experimental variable.

-Variable any factor affecting the outcome of an experiment.

▪Independent variable is set and controlled by the experimenter

(such as time)

▪Dependent variable changesbased on what is done to the experimental variable.

(such as plant growth)

Properly set-up experiments provide a control group as well as an experimental group.

-Control groups are set-up under “normal” conditions and are used to compare to the experimental groups.

Step 5: Draw Conclusions

interpretations of experimental results.

reference should be made to the original hypothesis.

Questions to think about in the conclusion may include:

*Was the hypothesis supported or not supported by the data?

*What were possible sources of error in the lab?

*What are some ways to improve the experiment?

*What are some questions yet to be addressed?

Important considerations:

- If the data does not support the initial hypothesis, the experiment was not pointless!
- If the original hypothesis or problem addressed needs to be modified, the whole process needs to start over.
Sometimes an experiment

that “goes wrong” opens the

doorway to a new discovery.

- Significant Figures: a system for representing measured values with the correct degree of accuracy. Its main purpose is to know how much to round off answers calculated from any measurement. A "significant" figure is a figure that is considered accurate.

- Significant figures: all of the digits that are known in a measurement plus a last digit that is estimated.
Measurements and calculations should ALWAYS be recorded to the correct number of significant figures!

Example: Room temperature 25.4ºC

Suppose you were given temperature data for various points in Frederick from a variety of sources and the data looked like this: 23.232ºC, 25.2ºC , 26.1746ºC , 27.12ºC. When you calculate the average, how many sig figs should keep?

3 significant figures (25.4ºC)

General Rule of Sig Figs

- An answer cannot be more precise than the least precise measurement from which it was calculated.

- RULES to identifying the number of sig. figs.:
1)Every Nonzero digit in a reported measurement is significant

• 56.6, 2.34 and 978 all have 3 sig. figs.

2)Zeroes between nonzeroes are significant.

• 6007, 50.89 and 5.708 all have 4sig. figs.

3)Leadingzeros appearing in front of nonzero digits are placeholders and not considered significant.

• 0.000091, 0.042 and 0.42 all have 2 sig.figs.

4) Zeros at the end & to the right of a decimal point are ALWAYS significant.

• 57.00, 2.030 and 7.000 all have 4 sig. figs.

5) Zeros at the end & to the right without a decimal point are NOT significant unless a careful measurement was actually made (which will have a decimal point after - 10.)

• 400, 4000 and 30000 all have 1 sig. fig.

When calculating the correct number of sig figs in an answer, perform all of the calculations first then round the final answer.

Summary

- 1. If you are not a zero, you are significant.
- 2. If you are a sandwiched zero, you are significant.
- 3. If you are a zero at the end of a number, and there’s a decimal in your number, you are significant.
- 4. If you are a zero at the end of a number, and there’s NOT a decimal in your number, then you are NOT significant.
- 5. If you are a zero and you are at the beginning of a number, you are NOT significant.

- Adding or subtracting
round to the same number of decimal places as the measurement with the least number of decimal places.

Examples

3.451 + 1.41 + 2.072 = 6.933

6.93 (2 dec.)

7.982 + 1.02 + 2.1 = 11.102

11.1 (1 dec. )

3.45 – 1.1 = 2.35

2.4 (1 dec.)

- Multiplying or dividing
round the answer to the same number of significant figures as the measurement with the least number of significant figures.

examples:

2.1 x 1.301 = 2.7321

2.7(2 sig figs)

4.02 x 2.945 = 11.8389

11.8(3 sig figs)

0.034 x 3.223 = 0.109582

0.11(2 sig figs)

Scientific Notation Review

- Scientific Notation
A number written in scientific notation has two components:

-a coefficient and 10 raised to a power

•Coeffiecient

must be greater than or equal to 1 and less than 10.

Examples:

2.3 x 103

7.9 x 10-5

- What is 540,000 in scientific notation?
-Number between 1 & 10 = 5.4

-Move the decimal 5 times

5.4 x 105

5.4 x 10 = 54

54 x 10 = 540

540 x 10 = 5,400

5,400 x 10 = 54,000

54,000 x 10 = 540,000

5.4 x 105 = 540,000

- Power can be positive or negative
positive power of ten, the decimal moves one place to the right.

Examples: 4.67 x 103 = 4670

2.71 x 104 = 27100

negative power of ten, the decimal point moves one place to the left.

Examples: 4.5 x 10-6 = 0.0000045

1.21 x 10-3 = 0.00121

*Remember: 10-1 = (1/10) = 0.1

3.2 x 10-1 = (3.2/10) = 0.32

Accuracy & Precision

- Counting is exact!! Ex. 26 students in this class
- Counted numbers are considered to have infinite precision.
- Measurements are subject to error. (Errors reflect limitations in the methods used to make the measurement.)
-Examples of error: incorrectly calibrated equipment or uncertainty of equipment or uncontrollable human error

- If each of the individual measurements in a set of data are close to the average of the set, then they are precise.

Precision

- Precision of an individual measurement is determined by the markings on the piece of equipment used to take the measurement.
- REMEMBER: the number of significant figures in a measurement is determined by:
-all of the known digits in the measurement

(indicated by the markings on equipment)

-plus one digit that is estimated

(how far in between the markings).

Precision Example

- A thermometer marked in whole ºC and you read it as 25.5ºC .
-you would be estimating 1 decimal place!!

-the 25degrees in known and the .5is estimated.

(It was marked to the whole degree, so you can only estimate to the tenth.)

**Only estimate 1 place beyond what you can read for sure!!**

Accuracy

- Accuracy refers to the closeness of the average of the set to the “accepted” value and depends on how carefully the measurement was made.
- Example: A block of wood has a length of 4.3cm.
-Student 1 measures the length of the block and finds it to be 4.4cm.

-Student 2 measures the block of wood and determines its length to be 5.2 cm.

*Which measurement is more accurate?

4.4cm

Object is more than 12.3cm and just less than 12.4cm.

The smallest marking represents 0.1cm, so you estimate to the nearest 0.01cm.

The length of the object would be accurately and precisely recorded as 12.39cm.

The last digit is estimated, so, 12.31 – 12.39cm would be acceptable.

Object is more than 12cm and less than 12.5cm.

The smallest marking represents 0.5cm, so you estimate to the nearest 0.1cm.

The length of the object would be accurately and precisely recorded as 12.4cm.

The last digit is estimated, so, 12.1 –12.4 cm would be acceptable. (Up to 0.5 cm off)

Which ruler is more precise?

- How much is the smallest marking worth?
0.1 gram (you can read it to the tenth’s place!!)

- What are the digits of this mass you know for certain?
200.5 grams(hundreds, tens, ones, tenths marked)

- Next you always estimate 1 place beyond.
200.53 grams

More Examples!!

- Which number is more precise?
(If you were buying a gold nugget, how many decimal places would you want to be sure of??)

A) 3.00g B) 3.000g C) 3g

ANSWER: B) 3.000g

- Which number is a more accurate measure of a 7.00kg block? (accuracy deals with closeness!!)
A) 6.93kg B) 6.9kg C) 8 kg

Off by: 0.07kg 0.1kg 1kg

ANSWER:A) 6.93kg

- Remember to think about accuracy , precision and significant digits ALL THE TIME!!
- An answer of 9.067894038399L is not an acceptable answer in lab, test or any other piece of paper that bears the privilege of sporting your signature!!

Percent Error

- A mathematical value representing the difference between the accepted value and the experimental value.
(analyzes the accuracy of the data)

Accepted value correct value (what the data should be – based on reliable research)

(What you are told it should be!!)

Experimental value value measured in lab

(what you measure or calculate it to be!!)

- Formula:
% Error =

Experimental value – Accepted valuex 100%

Accepted value

Negative % error Your answer is lower than it should be.

Positive % error Your answer is higher than it should be.

% Error Example 1

- A block of wood has a length of 4.3cm. A student measures the length and finds it to be 4.4cm. What is this student’s % error?
Accepted value – experimental valuex 100%

Accepted value

Experimental value = 4.4 cm (student measured)

Accepted value = 4.3cm (what you’re told it should be)

4.3cm – 4.4cm x 100% = -2.3 % error

4.3cm

% Error Example 2

- A block of wood has a length of 15.8cm. A student measures the length and finds it to be 15.7cm. What is this student’s % error?
Accepted value – Experimental valuex 100%

Accepted value

Experimental value= 15.7 cm (student measured)

Accepted value= 15.8cm(what you’re told it should be)

15.8cm – 15.7cm x 100% = 0.63 % error

15.8cm

Metric Measurements

- SI (International System of units) system is used worldwide based on units of ten.

- All other units are derived from the seven base units (thus known as derived units).
- Volume: The amount of space an object occupies.
Can be determined by three methods:

1. Formula: volume=ℓ x w x h

(units= cm3)

2. Measuring with a graduated cylinder

(units = mL)

3. Determined by water displacement

(units = mL = cm3)

- Remember that 1 mL = 1 cm known as derived units).3
- If a metal block displaces 8.0mL of water, then the block’s volume in cm3 is 8.0cm3.
* What is the volume in cm3 of a metal toy that displaces 7.5mL of water when dropped into a small container?

7.5cm3

- Mass known as derived units). A measure of the amount of matter in an object.
- Measured on a balance. (ex. Triple beam balance, digital or electronic balance)
- Weight A measure of the force of gravity acting on an all objects with mass. The product of mass and gravitational force.
- Density The amount of mass per unit of volume. formula: density=mass/volume
D = m/V

- Temperature known as derived units). A measure of the average kinetic energy of the particles in a sample of matter.
- The scales are used to measure temperature are Fahrenheit, Celsius and Kelvin.
- Kelvin is the SI unit for temperature.

Using Prefixes known as derived units).

- The distance form Maryland to Utah would be best measured in km.
- The length of a pencil would be measured in cm.
- The height of the letter “h” would be measured in mm.
** Different prefixes are used for different amounts**

Conversion s known as derived units).

- To convert between units, you could move the decimal point. (if factors of ten!!)

0.0004

_____ ____ ____ 0.4 4 40 400

0.004

0.04

K h dk U d c m

50000

500000

5000000

5 50 500 5000 _____ ______ _____

- Dimensional Analysis known as derived units). (factor-label method)
used to convert from units

1) write down what is known (number & unit)

2) set up a conversion factor with the target end unit on top and one known unit on the bottom (if unit you are canceling is on top)

3) divide the product of the numbers in the numerator by the product of the numbers in the denominator

4) make sure that the final answer has the same number of significant figures as the number given.

Examples known as derived units).

#1. How many seconds are in 7 minutes?

known = 7 min.

conversion factor = 60 sec. / 1 min.

7 min x 60 sec = 420 sec = 420 sec

1 min 1

Examples known as derived units).

#2. How many cm are there in 5.2 meters?

known = 5.2 m

conversion factor = 1 m / 100 cm

5.2 m x 100 cm = 520 cm = 520 cm

1 m 1

Examples known as derived units).

#3. How many hours are there in 3 weeks?

known = 3 wk

conversion factor = 1 wk / 7 days

1 day / 24 hr

3 wk x 7 days x 24 hr = 520 hr = 520 hr

1 wk 1 day 1

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