If the mass proportions of the original substances do not equal these definite proportions, there will something of one of the original substances be left over. Note that this is special, it could as well have turned out to be possible for substances to combine in any proportion. So we find the law of definite proportions. Now we should be baffled and wonder how on Earth could that be so? And then we could think of substances being made of small particles (atoms) or groups of such particles (molecules) to explain the laws of nature that we found. So the laws of definite proportions and multiple proportions are (partially) proof for the existence of atoms which combine into molecules. The laws are the real thing and atoms and molecules and their chemical formulas are the ideas we make to understand the laws.
Proportions are useful in the real world for scaling, estimating, and comparing quantities. They allow us to make predictions and solve problems involving ratios of different amounts. For example, proportions are used in cooking recipes to scale ingredients, in finance to calculate interest rates, and in design to maintain balance and harmony.
A postal office could be a life example of a Golgi Body.
Proportions work because they show the relationship between different quantities by comparing them using fractions or ratios. They are useful for scaling up or down values while maintaining their relative sizes. This makes proportions a powerful tool for solving a wide range of problems in mathematics and real-life situations.
A real-life example of line symmetry is a butterfly. If you draw a line down the middle of a butterfly, the two sides mirror each other, creating symmetry.
Proportions are used in real life to determine prices of things.
Application of definitApplication of definite Integral in the real life
What are the Applications of definite integrals in the real life?
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Real life is a real life example!
a Television is a real life example of a Cube A dice is a real life example of a cube
If the mass proportions of the original substances do not equal these definite proportions, there will something of one of the original substances be left over. Note that this is special, it could as well have turned out to be possible for substances to combine in any proportion. So we find the law of definite proportions. Now we should be baffled and wonder how on Earth could that be so? And then we could think of substances being made of small particles (atoms) or groups of such particles (molecules) to explain the laws of nature that we found. So the laws of definite proportions and multiple proportions are (partially) proof for the existence of atoms which combine into molecules. The laws are the real thing and atoms and molecules and their chemical formulas are the ideas we make to understand the laws.
If the mass proportions of the original substances do not equal these definite proportions, there will something of one of the original substances be left over. Note that this is special, it could as well have turned out to be possible for substances to combine in any proportion. So we find the law of definite proportions. Now we should be baffled and wonder how on Earth could that be so? And then we could think of substances being made of small particles (atoms) or groups of such particles (molecules) to explain the laws of nature that we found. So the laws of definite proportions and multiple proportions are (partially) proof for the existence of atoms which combine into molecules. The laws are the real thing and atoms and molecules and their chemical formulas are the ideas we make to understand the laws.
a real life example of an octagon is a stop sign.
A pennant is a real life example of an isosceles triangle.
A real life example of a cliff are the white cliffs of Dover.
A real life example is the chloroplasts found in plant cells.