In the adjoining
figure, BC ⊥ AB , AD ⊥ AB,
BC=4, AD = 8, then
Find A(△ABC)/
A(△ADB)
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Answer:
We know that in the unit place 6+A=3
A=3−6=−3, which is not possible
Since A is greater than 10, where, 1 is carried over to tens place
∴6+A=13
A=13−6=7
Now in tens place
B+9+1=7 where 1 is carried over
B=7−10=−3 which is not possible
Since B is greater than 10, where 1 is carried over to hundred's place
B+9+1=10+7
B=17−10=7
∴B=7
Now in hundred's place
C+6+1=1 where, 1 is carried over
C=1−7=−6 which is not possible
Since C is greater than 10, where, 1 is carried over to hundred's place
C+6+1=1+10
C=11−7=4
∴C=4
Step-by-step explanation:
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