Distance = √[<span><span>(<span>4−4</span>)^</span>2</span>+<span><span>(<span>−5−7</span>)^</span><span>2]
Distance = </span></span>√(0+144)
Distance = 12
Answer:
The <span>distance between the points (4, 7) and (4, -5): 12</span>
Answer:
19Sin A - (10/sin A)
Step-by-step explanation:
We want to simplify;
9Sin A + 3cosec A + 10sin A - 13Cosec A
Let's rearrange it for ease of addition;
(9Sin A + 10sin A) + (3cosec A - 13Cosec A)
>> 19Sin A - 10cosec A
Now, from trigonometric ratios, we know that; Cosec A = 1/Sin A
Thus; 10cosec A = 10/sin A
Thus, we now have;
19Sin A - (10/sin A)
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You need to draw out the triangle and then use the rules of a right triangle with tangent because you have the opposite side and you are trying to find the adjacent side.