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rebecabosca
31.01.2020 •
Mathematics
The picture shows a barn door.
what is the length of the bar ac?
6 sin 60°
6 cos 60°
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Ответ:
sin=oposite/hypotonuse
cos=adjacent/hyptonuse
sin60=CB/6, we want AC
cos60=AC/6
then times 6 both sides
6cos60=ac
answer is 6cos60
Ответ:
Option B is correct.
Length of the bar AC i.e
Step-by-step explanation:
As per the statement:
In right angle triangle ACB
Side AB = 6 feet and![\angle A = 60^{\circ}](/tpl/images/0489/9551/aa1de.png)
We have to find the length of bar AC:
Using cosine function ratio:
Here,
Adjacent side= AC
Hypotenuse side = AB = 6 feet
then;
substitute the given values we have;
Multiply both sides by 6 we have;
Therefore, the length of the bar![AC = 6 \cos 60^{\circ}](/tpl/images/0489/9551/547a2.png)
Ответ:
Step-by-step explanation:
Given the simultaneous equation;
ax + by = ab 1
2ax + 3by = 3b 2
Required
Express y in terms of a
Using elimination method to eliminate x variable.
eqn 1 * 2 and eqn 2 *1 will give;
2ax + 2by = 2ab
2ax + 3by = 3b
Subtract
2by - 3by = 2ab - 3b
-by = 2ab - 3b
-by = b(2a-3)
-y = 2a-3
multiply through by -1
y = -2a + 3
y = 3-2a
Hence the value of y in terms of a is y = 3-2a