According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BC
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get⇒ AC + AC = BC + AC (BC + AC coincides with AB)
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get⇒ AC + AC = BC + AC (BC + AC coincides with AB)⇒ 2 AC = AB
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get⇒ AC + AC = BC + AC (BC + AC coincides with AB)⇒ 2 AC = AB⇒ AC = 1/2 AB
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Answer:
If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.
Solution:
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.

Given: AC = BC
Adding AC on both sides, we get
⇒ AC + AC = BC + AC (BC + AC coincides with AB)
⇒ 2 AC = AB
⇒ AC = 1/2 AB
Step-by-step explanation:
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According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BC
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get⇒ AC + AC = BC + AC (BC + AC coincides with AB)
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get⇒ AC + AC = BC + AC (BC + AC coincides with AB)⇒ 2 AC = AB
According to Euclid's axioms, we know that when equals are added to equals, the wholes are equal.If a point C lies between two points A and B such that AC = BC, then prove that AC = 1/2 AB. Explain by drawing the figure.Given: AC = BCAdding AC on both sides, we get⇒ AC + AC = BC + AC (BC + AC coincides with AB)⇒ 2 AC = AB⇒ AC = 1/2 AB
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