plz explain full and send fast
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Wrong answer is brainliest. It is Kalyug.
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Answered by
1
this is a very easy conceptual question ....
PROCEDURE :-
Pythagoras theorem => ( Hypotenuse )^2 = ( Base )^2 + ( perpendicular )^2...
first use Pythagoras theorem in triangle ABP to find length of AP then use Pythagoras theorem in triangle DCP to find length of PC...
add AD and PC you will get required answer .......
SOLUTION :-
using Pythagoras theorem in triangle APC
(17)^2 = (8)^2+(AP)^2
AP=15 m
using Pythagoras theorem in triangle DCP.
(17)^2=(15)^2+(PC)^2
PC=8.
Now total width of the street = AP+PC
=15+8 = 24 m......
Hope you understand...
plz mark as brainlist...
PROCEDURE :-
Pythagoras theorem => ( Hypotenuse )^2 = ( Base )^2 + ( perpendicular )^2...
first use Pythagoras theorem in triangle ABP to find length of AP then use Pythagoras theorem in triangle DCP to find length of PC...
add AD and PC you will get required answer .......
SOLUTION :-
using Pythagoras theorem in triangle APC
(17)^2 = (8)^2+(AP)^2
AP=15 m
using Pythagoras theorem in triangle DCP.
(17)^2=(15)^2+(PC)^2
PC=8.
Now total width of the street = AP+PC
=15+8 = 24 m......
Hope you understand...
plz mark as brainlist...
Answered by
1
Using Pythagoras theorem
in ∆ABP
(AP)^ =BP^2 -AB^2
(AP)^2 = 289-64
AP =√225
AP =15
__________________________________
in ∆ CPD
PC^2 = PD^2 -CD^2
PC ^2=(289 -225)
PC= √64
PC=8
width of the street = AP +PC =15+8=23 m
in ∆ABP
(AP)^ =BP^2 -AB^2
(AP)^2 = 289-64
AP =√225
AP =15
__________________________________
in ∆ CPD
PC^2 = PD^2 -CD^2
PC ^2=(289 -225)
PC= √64
PC=8
width of the street = AP +PC =15+8=23 m
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