4x=11 is the correct answer:)
No, it is not 35% off... Let me explain. Let's say the original price is $100 to make the math easy. When you take 25% off then take an additional 10% off, the 10% is off of the discounted price, so
100 x 25% = 100 x .25 = 25 dollar discount
New price = $75
Now 10% off of $75
10% x 75 = .10 x 75 = $7.50 discount
New price = 75 - 7.50 = $67.50
Now, if you just took 35% off of $100
100 x 35% = 100 x .35 = $35 discount
New Price = 100 - 35 = $65
Bottom line... when you take an "extra" percentage off, you are taking a percentage of a smaller number, so the discount is not as big.
Make sure you match up your negative and positive so that you can get a good coordinate and pattern
<h2>
Answer:</h2>
First, we need to find the slope of the line using <u><em>slope formula*</em></u>.
Slope of the line: <em>2</em>
Second, we determine the <em><u>y-intercept</u></em> using the slope we just found, one of the given points, and <em><u>slope-intercept form**</u></em>.
Because <em>b = 0</em>, this means that the y-intercept is the origin, (0,0), so it is not written in the equation.
Finally, we create the equation of the line.
Slope formula: <em>y₂ - y₁/x₂ - x₁</em>
Slope-intercept form: <em>y = mx + b</em>
Answer:
We conclude that it is the hypergeometric distribution:
h(x; 6, 9, 17).
Step-by-step explanation:
Definition: In probability theory and statistics, the hypergeometric distribution is a discrete probability distribution that describes the probability of k successes in n draws, without replacement, from a finite population of size N that contains exactly K objects with that feature, where in each draw is either a success or a failure.
From task we know that: Seventeen individuals are scheduled to take a driving test at a particular DMV office on a certain day, nine of whom will be taking the test for the first time. Suppose that six of these individuals are randomly assigned to a particular examiner, and let X be the number among the six who are taking the test for the first time.
We conclude that it is the hypergeometric distribution:
h(x; 6, 9, 17).
