Answer:
24mm
Step-by-step explanation:
since it's a similar triangle, we solve;
EH/EG=DH/DG
EH=56mm;
EG=44.8mm;
DH=35mm;
DG=X+4.
Fix them,
56/44.8=35/x+4
cross multiply
56(x+4)=35×44.8
56x+224=1,568
collect the like term
56x=1,344
divide via by 56
56x/56=1344/56
x=24mm
Check/ verify
EH/EG=DH/DG
56/44.8=35/24+4
56/44.8=35/28
CROSS MULTIPLY OVER THE EQUAL SIGN.
56×28=35×44.8
1,568=1,568
THAT'S CORRECT.
Answer:
Step-by-step explanation:
Statements Reasons
1). m∠QPS = m∠TPV 1). Given
2). m∠QPS = m∠1 + m∠3 2). Angle addition postulate
m∠TPV = m∠2 + m∠4
3). m∠1 + m∠3 = m∠2 + m∠4 3). Given
4). m∠1 = m∠2 4). Given
5). m∠1 + m∠3 = m∠2 + m∠4 5). Subtraction property
m∠3 = m∠4
Answer:
I'm not sure how to do this but i hope this info can help :l
it's a similar problem... hope this helps :
Step-by-step explanation:
The distance in radical form is √100 (which is equal to 10units
Distance=√(-8--2)²+(7--1)²
D=√(-6)²+(8)²
D=√36+64
D=√100
D=10units
Answer: Length of diagonal from point (-b,c) to (a,0) is 
Length of diagonal from point (b,c) to (-a,0) is
Step-by-step explanation:
The distance formula to find the distance between points (x,y) and (p,q) is given by :-
The length of diagonal from point (-b,c) to (a,0) is given by :-
The length of diagonal from point (b,c) to (-a,0) is given by :-
Hence, the lengths of the diagonals of the given trapezoid is same as =
