Given: f = {(0, 1), (2, 4), (4, 6), (6, 8)} and g = {(2, 5), (4, 7), (5, 8), (6, 9), (7, 5)}
Virty [35]
<h2>
Answer:</h2>
.
<h2>
Step-by-step explanation:</h2>
<h3>1. Write the composite expression.</h3>
<h3>2. Find the result of each function through the ordered pairs.</h3>
<em>In this part, we're trying to find out what value each function gives for x= 4. As you may see in the ordered pair (4, 6), f(x) gives a value of 6 for x= 4. Also, g(x) gives a value of 7 for x= 4, according to the ordered pair (4, 7). </em>
<em>Substitute the values:</em>
<em></em>.
<h3>3. Express the result.</h3>
.
Answer:
Given: Principal(P) = $ 5000 , T = 3.5 years and R = 5%.
Using the formula of Simple Interest (I) given by;
.......[1] , where P is the Principal amount of money to be invested, R be the rate of interest and T be the time.
Substitute the given values of P , R and T in [1] we have;
Simplify:
An Ending balance is calculated by subtracting cash outflows, interest paid for financing and principal paid on financing.
Ending Balance = $ 5000 + $ 175 = $ 5,175.
Therefore, the ending balance is $ 5,175
Answer:
<14, 0>
Step-by-step explanation:
I know this question looks like a pain, but no worries! It's simple operations; just multiplication and addition/subtraction. What this problem has is two vectors, u and v, and it wants you to find the sum of those two vectors after they're multiplied by a scalar. So what this actually looks like is:
-4<-6, 1> + 2<-5, 2>
All you have to do is first distribute that number out front (called a scalar) to the vectors inside.
<24, -4> + <-10, 4>
Adding them isn't as visually straightforward, but what you actually do is combine these two vectors one coordinate at a time. You take 24 and -10 (the two coordinates in the first position of both vectors) and add them. You should get 14. Now do the same with the second position, -4 and 4. If you add those two, you get 0.
Therefore, these two vectors added together gives you the vector <14, 0>.
Answer:
x ≈ 83.7
Step-by-step explanation:
You are given a right triangle with the hypotenuse, an acute angle, and the side adjacent to the angle marked. The hypotenuse is unknown. The relevant trig relation is ...
Cos = Adjacent/Hypotenuse
Filling in the given information, we have ...
cos(48°) = 56/x
x = 56/cos(48°) . . . . . multiply by x/cos(48°)
x ≈ 83.7
Two !!!! ... unless this is some riddle and there's a huge in depth meaningful answer i'm unaware about o.O