The length of the guy wire is 273.5 feet.
Trigonometric ratio show the relationship between the sides and angles of a right angled triangle.
Let d represent the length of the guy wire.
Using trigonometric ratios:
The length of the guy wire is 273.5 feet.
Find out more at: brainly.com/question/25122825
==========================================
Explanation:
See the attached image below. The information that the tower is 500 ft is never used. Focus solely on triangle ABD (ignore point C).
AB = 200
AD = x = unknown
angle ABD = angle B = 47 degrees
Use the cosine rule to help find x
---------
cos(angle) = adjacent/hypotenuse
cos(B) = AB/BD
cos(47) = 200/x
x*cos(47) = 200
x = 200/cos(47)
x = 293.255837127926
Rounding to the nearest foot, we get 293 feet as the answer.
Заранее спасибо!даю 10б
Answer: In decimal , it will be expressed as 0.6 .
Step-by-step explanation:
Since we have given that
Total number of students = 15
Number of students names as their favourite class = 9
First we write as a fraction, which is given by
Now , we will change it into decimal form using division, so it will be given by
Hence, our answer is 0.6.
To solve the problem, we set up a linear equation as $260 = $200 + $12x. After rearranging and solving the equation, we find that Miguel would need 5 cans of paint for a job worth $260.
The question pertains to solving a linear equation derived from a real-life scenario. In the given problem, Miguel has a set fee of $200 and then charges $12 per can of paint. If he has a job worth $260, to find how many cans of paint (represented by x) he'd need, we'll use the formula: total cost = set fee + (cost per can * no. of cans).
So, the equation in our case becomes: $260 = $200 + $12x.
To solve this equation, perform the following steps:
So, Miguel would need 5 cans of paint for a job worth $260.
#SPJ3