Answer:
I = a/300
A = (300I + a)/300
Step-by-step explanation:
David earns 4% for the money he has in savings. Let the amount that he has initially be a. This means that his principal is a. So
P = a
The rate at which he is earning interest on the principal is 4%. Therefore,
R = 4℅
We want to calculate the amount of money in his account after one month. This means that time,
t = 1/12 (12months make a year)
The amount of money in his account after one month will be the interest earned in one month + the initial amount in the account.
To determine the interest, we will apply the simple interest formula,
I = PRT/100
Where I = interest
P = principal
T = time
The first equation will be
I = (a × 4 × 1)/12 × 100
I = 4a/1200 = a/300
The second equation will be
Amount in the account after one month,A
A = I + a/300
A = (300I + a)/300
Answer:
Step-by-step explanation:
we are given that selling price of each mug(x) is $10
Selling price of each shirt(y) is $20.
Jake wants to earn atleast $250 for his team, So we can write

(2) Now the above inequality can be solved for y as follows:

(3)
By the observing the above equation that we just solved for y, we can say that It has an y-intercept of 12.5, and a negative slope of 0.5. Y-intercept of 12.5 means, jake must sell atleast 13 shirts to achieve the target.
T= 21.79x + 3.99x + 6.89x where t is the total cost and x is the number of brushes/rollers/paint cans you buy. You don't need a different variable for each item because you buy the same amount of each.
First, by using the distance formula for just one side, we can find the length of all sides (a square has 4 equal sides.) Then, we can apply the area of a square formula, which is a^2.
Distance formula:

√((-2 + 5)^2 + (-8 + 4)^2)
√((3)^2 + (4)^2)
√9 + 16
√25
5
The side lengths of the square are each equal to 5, and by applying the formula for area, we can find the area of the square.
5^2 = 25
<h3>The area is 25.</h3>