Answer:
Step-by-step explanation:
According to the Empirical Rule, for a symmetric and bell-shaped distribution:
a. Approximately 68% of the weights will lie between formula73.mml. This means that about 34% of the weights will lie to the left of formula73.mml, and about 34% of the weights will lie to the right of formula73.mml.
b. Approximately 95% of the weights will lie between formula75.mml and formula75.mml +1s. This means that about 47.5% of the weights will lie to the left of formula75.mml +1s, and about 47.5% of the weights will lie to the right of formula75.mml.
c. Approximately 68% of the weights will lie below formula75.mml-1s. This means that about 34% of the weights will lie to the left of formula75.mml-1s.
These percentages are approximate values based on the Empirical Rule and provide a general understanding of the distribution of the weights in a symmetric and bell-shaped distribution.
Answer: $24.50 is the price for each adult ticket.
Step-by-step explanation:
1. First we find out the price of the childrens' tickets.
$18.50 x 3 = $55.50
2. Subtract kids tickets from total cost to get adults tickets.
104.50 - 55.50 = 49.00
3. $49 is the price for both adult tickets so we need to divide this by 2.
49/2= 24.50
By what percentage has the company increased in value? Round the percentage to one decimal place.
The value of the company has increased by 304k dollars.
A numerical expression is written in form of numbers and their operations.
Numerical expression can be formed from a given statement also.
According to the given question When a business opens, it has an initial value of 956k dollars. Two years later the company has a value of 1.26 million dollars.
We know 1 million is = 1000k.
∴ 1.26 million is = 1260 dollars.
So, by (1260 - 956)k = 304k dollars the company increased in value.
Read more about numerical expression at:
If an equation of the linear function in the figure above is y = mx + b, than m = -2
Solving linear equation mean calculating the unknown variable from the equation.
Let the linear equation : y = mx + c
If we draw the above equation on Cartesian Coordinates , it will be a straight line with :
m → gradient of the line
( 0 , c ) → y - intercept
Gradient of the line could also be calculated from two arbitrary points on line ( x₁ , y₁ ) and ( x₂ , y₂ ) with the formula :
If point ( x₁ , y₁ ) is on the line with gradient m , the equation of the line will be :
Let us tackle the problem.
Since the figure is unknown, I will assume it is as shown in the attachment.
First, let us find the equation of solid line passing through points (0 , 2) and (1, 0) by using this formula :
From above equation , it can be concluded that if y = -2x + 2 , then m = -2 and b = 2
Grade: High School
Subject: Mathematics
Chapter: Linear Equations
Keywords: Linear , Equations , 1 , Variable , Line , Gradient , Point