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Q3. Let ABC be a triangle in the E.G.such that for some mR(ZBAC)=a,MR(ABC) = B positive real number R we have and mR(ACB)=y.Letting AC

Q3. Let ABC be a triangle in the E.G.such that for some mR(ZBAC)=a,MR(ABC) = B positive real number R we have and mR(ACB)=y.Letting AC

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Q3. Let ABC be a triangle in the E.G.such that for some positive real number R we have mR(ZBAC)=a,MR(ABC) = B and mR(ACB)=y.Letting AC <BC < AB, then we have: D) a <B<y. A) B<y<a B) B<a <y C) y <B<a Q4. In the model R³ of E.G., the following point is between 0(0,0,10) and P(3,6,10): A) (1,3,10) B) (0,0,10) C) (1,2,10) D) (1,0,10)
Transcribed Image Text:Q3. Let ABC be a triangle in the E.G.such that for some positive real number R we have mR(ZBAC)=a,MR(ABC) = B and mR(ACB)=y.Letting AC <BC < AB, then we have: D) a <B<y. A) B<y<a B) B<a <y C) y <B<a Q4. In the model R³ of E.G., the following point is between 0(0,0,10) and P(3,6,10): A) (1,3,10) B) (0,0,10) C) (1,2,10) D) (1,0,10)
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We have a triangle ABC

mR∠BAC=αmR∠ABC=βmR∠ACB=γ

Now, we are given that AC<BC<AB

In a triangle, the angle opposite the largest side is largest, the angle opposite the second longest side is second largest and the angle opposite the smallest side is shortest.

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