To get the resultant magnitude and direction of the forces we need to separate the force into its x and y components. For the x components it is the sum of 2000cos(30) and 900cos(45), which is 2368.4469 N. For the y components it will be the sum of 2000sin(30) and -900sin(45), the value for the second force is negative because it is pointing downwards, their sum would be 363.6038 N. The magnitude for the resultant force can be determined using the pythagorean theorem R=sqrt(2368.4469^2 + 363.6038^2) while its direction is found using tan^-1(363.6038/2368.4469). The final answer would be 2396.1946 N with an angle of 8.7279 degrees from the right side of x axis.
Answer:
it's Reflected then translated
Step-by-step explanation:
Answer:
All zeros are
x=-10 , x=-5 , x=5
Step-by-step explanation:
we are given function as

we are given one of zero is x=-10
we have to use Remainder theorem
we can find all possible factor of 250

so, we will check zeros at x=-5 and x=5
At x=-5:
we can plug x=-5



At x=5:
we can plug x=5



So, other zeros are
x=-5 and x=5
All zeros are
x=-10 , x=-5 , x=5
The normal price of each cookie is $1.15 derived from the equation, c =today price of each cookie + 0.75
<u>Solution:</u>
Given, Today each cookie costs 0.75 less than the normal price.
Right now if you buy 7 of them it will only cost you 2.80
We have to write an equation to determine the normal price of each cookie(c)
And, we are given that, today 7 cookies cost 2.80
Let the cost of one cookie today be “n”
Then we get,
Today 7 cookies ⇒ 2.8
Then, 1 cookie ⇒ n
By criss cross multiplication we get,

Which means that, each cookie costs $0.4 today
Now, we know that,
<em>normal price of each cookie, c = today price of each cookie + $ 0.75 </em>
c = 0.4 + 0.75
c= 1.15
Hence, the normal cost of each cookie is $1.15 derived from the equation, c = today price of each cookie + 0.75