Question

∆XYZ is a right-angled triangle, right angled at Y and YO is perpendicular to XYZ. Find the area of∆XYZ and the length of Yo if XY = 8 cm and YZ = 6 cm

Answer 1

HI BROTHER AND SISTER HERE IS YOUR ANSWER :-

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.or. (xz)^2= 144–81=63.

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.or. (xz)^2= 144–81=63.Or. xz = 3√7 cm.

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.or. (xz)^2= 144–81=63.Or. xz = 3√7 cm.Area of right angled triangle yxz= 1/2. (xy)×(xz)………………….(1)

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.or. (xz)^2= 144–81=63.Or. xz = 3√7 cm.Area of right angled triangle yxz= 1/2. (xy)×(xz)………………….(1)Also area of right angled triangle yxz = 1/2.(ox)×(yz)………………………(2).

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.or. (xz)^2= 144–81=63.Or. xz = 3√7 cm.Area of right angled triangle yxz= 1/2. (xy)×(xz)………………….(1)Also area of right angled triangle yxz = 1/2.(ox)×(yz)………………………(2).from eqn. (1) and (2)

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.or. (xz)^2= 144–81=63.Or. xz = 3√7 cm.Area of right angled triangle yxz= 1/2. (xy)×(xz)………………….(1)Also area of right angled triangle yxz = 1/2.(ox)×(yz)………………………(2).from eqn. (1) and (2)1/2.(ox)×(yz) =1/2.(xy)×(xz).

In right angled triangle yxz (angle x=90°) :- (xy)^2+(xz)^2= (yz)^2.or. (9)^2+(xz)^2=(12)^2.or. (xz)^2= 144–81=63.Or. xz = 3√7 cm.Area of right angled triangle yxz= 1/2. (xy)×(xz)………………….(1)Also area of right angled triangle yxz = 1/2.(ox)×(yz)………………………(2).from eqn. (1) and (2)1/2.(ox)×(yz) =1/2.(xy)×(xz).or. ox = (xy)×(xz)/(yz). = (9×3√7)/(12) = 9√7/4= 5.95 cms.

Answer.

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Answer 2

Answer:

yes she

Step-by-step explanation:

has written it correctly