Answer: the false statement is c
Step-by-step explanation:
The graph of the amount earned for number of lawns mowed versus number of lawns mowed is sketched in the attached photo.
From the graph,
a) Money earned is graphed on the y-axis
b) The slope of the line can be used to estimate how much money Jared earns per lawn
d) Jared graphed the number of lawns mowed on the x-axis
The false statement is
c) Jared earns on average 14 dollars per lawn
The poster is a rectangle.
P = 2 L + 2 W
where L is the length and W is the width of a rectangle.
L = W + 2 1/2 = W + 2.5
103 = 2 ( W + 2.5 ) + 2 W
103 = 2 W + 5 + 2 W
103 = 4 W + 5
4 W = 103 - 5
4 W = 98
W = 98 : 4
W = 24.5 in
L = 24.5 + 2.5
L = 27 in
Answer:
The poster is 27 inches long and 24.5 inches wide.
Answer:
24.
Step-by-step explanation:
Given, diplomacy trip requires stops in Singapore, Hong Kong, Laos, and Bali. So, total stops are 4. This question is about how many permutations are there. By using the permutation method, we can identify how many ways I can stop in Thailand.
(The trip starts from Thailand, so we can exclude Thailand from the stops. )
So, the total way is 4! = 1*2*3*4 = 24.
The answer is 24 ways.
3/5, 6/5, 9/5, 12/5, 15/5
Just add 3 to the numerator (example: 3/5 turns into 6/5)
Hope this helped you out!
Answer:
2.2 - 0.4
Step-by-step explanation:
1. Approach
To divide by imaginary number, one must take the fraction and multiply the complex conjugate of the denominator. A complex conjugate is a complex number with its imaginary unit multiplied by (-1). Once one multiplies both the numerator and denominator by the complex conjugate, then the denominator should be a real number (this is because the complex numbers act like binomials when multiplied, and hence the difference of square property works). Now all one has to do is divide every term in the numerator by the real number in the denominator.
2. complex conjugate
As mentioned above, to solve this problem, one has to multiply the numerator and denominator by the complex conjugate of the denominator. That is the complex number in the denominator with its imaginary until multiplied by (-1).
Complex number in the denominator;
(-8 - 6i)
complex conjugate;
(-8 + 6i)
3. Multiplying
Now, one has to multiply the problem's numerator and denominator by the complex conjugate of the denominator. Since a number over itself in fraction format is the same as multiplying by (1), one is allowed to do this;

Multiply

Distribute

4. Simplifying
Now all that is left is to simplify and divide to find the quotient.
=
=
Remember the rotations of
, 
Simplify further

Divide
2.2 - 0.4