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Home Rawalpindi Board Class 9th Biology G9

BISE Rawalpindi G9 Biology Notes Cha 2 Solving a Biological Problem

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Understanding The Concepts

Table of Contents

  • Understanding The Concepts
  • Q.1) Describe the steps involved in the biological method taking malaria as an example.
  • Q.2) If a test shows that some people have Plasmodium in their blood but they do not show any symptoms of malaria, what hypothesis would you formulate to answer this problem?
  • Q.3) How the principles of ratio and proportion are used in biological methods.
  • Q.4) Justify mathematics as an integral part of the scientific process.
  • Q.1) Differentiate between theory and law.    
  • Q.2) Quantitative observations are better than the biological method. How?
  • Initiating And Planning
  • Q.1) Identify and pose meaningful, answerable scientific questions.
  •  Q.2) For a given biological problem;
  • Grade 9 biology notes chapter 2 Bise Rawalpindi
  • File 2 PDF Download

bise Rawalpindi class 9 matric part-1 biology notes chapter 2 Solving a Biological Problem PDF Download.

Q.1) Describe the steps involved in the biological method taking malaria as an example.

Answer:
Steps involved in biological method:
    In the last part of the nineteenth century, many different causes of malaria were suggested.
Observations about malaria:
    By that time there were four major observations about malaria.
1.      Malaria and marshy areas have some relation.
2.      Quinine is an effective drug for treating malaria.
3.      Drinking the water of marshes does not cause malaria.
4.      Plasmodium is seen in the blood of malarial patients.
Hypothesis about malaria:
    The hypothesis made in this case was;


  “Plasmodium is the cause of malaria”
    Scientists do not know whether their hypothesis was true or not, but they accept it may be true and make deductions. One of the deductions from the above hypothesis was;
    “If plasmodium is the cause of malaria, then all person ill with malaria should have Plasmodium in their blood”.


An experiment about malaria:
    The next step was to test the deduction through experiments which are designed as,
    “Blood of 100 malarial patients was examined under the microscope. For the purpose of having a control group, the blood of 100 healthy persons was also examined under the microscope”.


Results about malaria:
    The results of the experiments showed that almost all malarial patients had plasmodium in their blood while 07 out of 100 healthy persons also had plasmodium in their blood (now we know that Plasmodium in the blood of healthy people was in incubation period i.e. the period between the entry of parasite in host and appearance of symptoms). The results were quite convincing and proved that the hypothesis “Plasmodium is the cause of malaria” was true.

Q.2) If a test shows that some people have Plasmodium in their blood but they do not show any symptoms of malaria, what hypothesis would you formulate to answer this problem?

Answer:
    If some people have Plasmodium in their blood but they do not show any symptoms of malaria, then plasmodium is present in them but it is under incubation period ( incubation period is the time between catching an infection and symptoms appearing). So a hypothesis made in this case would be,
        “Plasmodium under incubation period doesn’t show malarial symptoms in its host”

Q.3) How the principles of ratio and proportion are used in biological methods.

Answer:
    Proportion means to join two equal ratios by the sign of equality (=). For example; a:b = c:d is the proportion between the two ratios. This proportion may also be expressed as a:b:: c:d. In every proportion of two ratios, there are four terms i.e. the first and fourth terms are called extremes, and the second and third are called means. So in the above proportion ‘a’ and ‘b’ are extremes while ‘b’ and ‘c’ are means. The basic rule used to solve the problems through ratios and proportion is that the product of extremes is equal to the product of means. When three values in a proportion are known, the fourth one (X) can be calculated by using this rule.
Example:
    A biologist can calculate how many birds would get malaria when he allows infected mosquitoes to Bite 100 healthy sparrows. In an experiment, he noted that when he allowed mosquitoes to bite 20 sparrows, 14 out of them got malaria. Now he uses the proportion rule.

physics notes chapter 2 bise rawalpindi

Q.4) Justify mathematics as an integral part of the scientific process.

Answer:
Mathematics as an integral part of a scientific process:
    The biological method also involves the use of applied mathematics to solve biological problems. Major biological problems in which knowledge of mathematics is used include gene finding, protein structure, protein-protein interactions, and the modelling of evolution.
Bioinformatics:
   Bioinformatics refers to the use of algorithms and computational and statistical techniques for the analysis of biological data.
Computational biology:
  Computational biology refers to the hypothesis-driven investigation of a specific biological problem using computers.

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Q.1) Differentiate between theory and law.    

Answer:
Theory:
    The hypothesis that stands the test of time (often tested and never rejected), are called theories. A theory is supported by a great deal of evidence. Productive theory keeps on suggesting new hypotheses and so testing goes on. Many biologists take it as a challenge and exert greater efforts to disprove the theory.
Law and principle:
   If a theory survives a doubtful approach and continues to be supported by experimental evidence, it becomes a law or principle. A scientific law is a uniform or constant fact of nature. It is an irrefutable theory. Examples of biological laws are Hardy-Weinberg’s law and Mendel’s laws of inheritance.

Q.2) Quantitative observations are better than the biological method. How?

Answer:
    Quantitative observations are considered more accurate than qualitative ones because the former are invariable and measurable and can be recorded in terms of numbers. Examples of qualitative and quantitative observations are given below.

Qualitative observationsQuantitative observations
The freezing point of water is colder than the boiling point.
A liter of water is heavier than a liter of ethanol.                                                                          
 The freezing point of water 00 C and the boiling point is 1000 C.
A litre of water weighs 1000 grams and a liter of ethanol weighs 789 grams.                                     

Initiating And Planning

Q.1) Identify and pose meaningful, answerable scientific questions.

Answer:
Scientific questions:
1. Is an Electron larger than a molecule?
2. Does Filtration separate mixtures based on their particle size?
3. Can molecules have atoms from more than one chemical element?
4. Do plants need light to grow?

 Q.2) For a given biological problem;

  • Formulate and test a working hypothesis.
  • Write instructions for conducting investigations.
  • Organize data appropriately using techniques such as tables and graphs.
  • Analyze data to make predictions, decisions, or draw conclusions.
  • Confirm, modify, or reject a hypothesis using data analysis.
  • Use ratio and proportion in appropriate situations to solve problems

Answer:  
Light and Growth
Observation: Plants usually grow in lighted areas.
Question: Can plants grow without light?
Hypothesis: Plants cannot grow without light for photosynthesis.
Prediction: Seeds germinated inside a box (without light) will not grow well, will be smaller than plants grown in light, and may even die.
Materials:
·         Six bean seeds
·         Six pots
·         Plant sprayer
·         Potting soil
·         Shelf
·         Cupboard
·         Ruler
·         Notebook
·         Pencil


Procedure:
1. Fill each pot with soil.
2. Plant one bean seed in each pot. Make sure you gently cover each seed with a shallow layer of soil.
3. Place three of the pots outside in a spot that receives lots of sunshine. If the weather is too stormy or overcast, position the pots under the light.
4. Place the remaining three spots in a dark cupboard.
5. Think about what you know of plants and light. Why do you think plants might need light? Why do you think they might be able to do without it?
6. Remember the question of this experiment: Do plants need light to grow? Write down your guess, often called a hypothesis, in your notebook.
7. Spray all your planted seeds gently with the mister.
8. Now it’s time to wait. To get the best results, you’ll want to observe your seeds for at least three weeks. Make sure you use the mister every couple of days.
9. At the end of each week, take a close look at each of your pots. Write down what you see in your notebook.
10. Once a full three weeks have passed, read through your notes. Did the absence of light make a difference?
Results:
    The seeds in the cupboard, away from the light, will not grow. Only the plants that received light will sprout. 
Decision:
   Hence the hypothesis, “Plants cannot grow without light for photosynthesis” is confirmed.

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