Answer:
Line OX = 7.09
Explanation:
The question is incomplete. Find attached the complete question.
SOLUTION
Given:
Line OL is perpendicular to DX
Line DX = 13
Line PO = the hypotenuse of the larger triangle
Line PO = 10
Line BO = hypotenuse of smaller triangle
Line BO = 12
To find length of line OX, we would apply rule of similar and congruent triangles.
∆DPO = ∆XBO
<POD = <BOX
Line DP is parallel to line XB
Since length of side DX = 13
Side DX = side DO + side OX
Let side DO = x
Side OX = 13-x
(Adj of ∆DPO)/(Adj of ∆XBO) = hyp of ∆DPO/hyp of ∆XBO
DO/OX = PO/BO
x/ (13-x) = 10/12
12x = 10(13-x)
12x = 130-10x
12x +10x = 130
22x = 130
x = 130/22 = 65/11
x is approximately = 5.91
Therefore line OX = 13 - 5.91
Line OX = 7.09
Answer:
modiji he is indian present
Answer:
Pedro Mir, (born June 3, 1913, San Pedro de Macorís, Dom.Rep.—died July 11, 2000, Santo Domingo), Dominican poet, whose poems celebrate the working class and examine aspects of his country’s painful past, including colonialism, slavery, and dictatorship.
By his mid-30s Mir had developed a prominent literary reputation. His social commentary, however, angered Dominican dictator Rafael Trujillo, and Mir was forced into exile in 1947. He spent the next 15 years in Cuba (where he published what is perhaps his best-known poetry collection, Hay un país en el mundo [“There Is a Country in the World”], in 1949), Mexico, and the Soviet Union. Mir returned to the Dominican Republic in 1962, a few months after Trujillo’s assassination, and continued his prolific writing career, publishing essays and novels as well as poems.
Explanation:
copied but hope it helps a lil
????????????????????????????????????
