Bugs Bunny was 33 meters below ground, digging his way toward Pismo Beach, when he realized he wanted to be above ground. He tur
ned and dug through the dirt diagonally for 80 meters until he was above ground.
What is the angle of elevation, in degrees, of Bugs Bunny's climb?
Round your final answer to the nearest tenth.
What is the angle of elevation, in degrees, of Bugs Bunny's climb?
Round your final answer to the nearest tenth.
2 answers:
Answer: The angle of elevation is 24.4° .
Step-by-step explanation:
Since we have given that
Distance between below the ground digging his way toward Pismo Beach = AC= 33 meters
Length of diagonally until he was above ground = BC = 80 meters
We need to find the angle of elevation of Bug's Bunny's climb .
In Δ ABC,
we will use " Trigonometric Ratio :SOH" :
Hence, the angle of elevation is 24.4° .
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The missing options are specified in the image attached below.
The considered matrix is:
It has 2 rows and 3 columns.
Evaluating each of the options:
Option A and B are wrong as they've got 3 rows and 2 columns, which makes their shape not matching with the shape of the considered matrix.
Option C although has got 2 rows and 3 colums, but its elements are not matching with corresponding elements of the considered matrix.
Option D has 2 rows and 3 colums and its each element matches with the corresponding element of the considered matrix. (ie, for example, element common in first row and first column in option D is -6, and so as for the considered matrix, and similarly, all correspoding elements for each row and column is same in both matrices.)
Thus, the matrix that is equal to the considered matrix [-6,-6.5,1.7; 2, -8..5, 19.3 ] is given by: Option D: [-6,-6.5,1.7; 2, -8..5, 19.3 ]
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