Answer:
The area of the searched region is 
Step-by-step explanation:
If you want to find the area of a region bounded by functions f(x) and G(x) between two limits (a,b), you have to do a double integral. you must first know which of the functions is greater than the other for the entire domain.
In this case, for 0<x<1, f(x)<g(x)
while for 1<x, g(x)<f(x).
Therefore if our domain is all real numbers superior to 0 (where the limit 0<a<1 and 1<b), we have to do 2 integrals:
A=A(a<x<1)+A(1<x<b)
Very confusing math that focuses on graphs, equations, inequalities, quantities. Algebra uses a lot of symbols, multiplication and calculations.
Hopefully this helps!
Replace B and small b and A by its values then multiply by 2 on both sides. You will get 42= 7h then h=6
15/(6 2/3)
First, change the mixed fraction into improper fraction.
6 2/3 = 20/3
15/(20/3)
Next, flip the second fraction to change the first division into a multiplication.
15 x (3/20)
Multiply 15 and 3 together.
15 x 3 = 45
Divide 45 with 20
45/20 = 2.25
0.25 = 25/100 = 1/4
2 1/4, or 2.25 is your answer
hope this helps
B
Because
(1/4x+2/3y=5)12=3x+8y=60
And
(1/2x+3/2y=11)3=x+3y=22
If you need/want more detailed explanations please ask.
