Answer:
The median of the data in the table is 19.
Step-by-step explanation:
We are given the following data that shows the number of cars Jing sold each month last year below;
<u>Number of cars Jing sold</u>: 13, 16, 19, 20.5, 23.5
For calculating the median, firstly we have to observe that the number of observations (n) in our data is even or odd because;
- If n is <u>odd</u>, then the formula for calculating median is given by;
Median =
- If n is <u>even</u>, then the formula for calculating median is given by;
Median =
Here, the number of observations in our data is odd, i.e. n = 5.
So, Median =
=
=
= 3rd obs. = 19
Hence, the median of the data in the table is 19.
Answer:
12.25<em>s</em> + 3.99 = 77.49 would be your <u>equation </u> used to find the amount of shirts purchased.
When we solve the equation, we get 6 which is the quantity of shirts Gartland purchased.
Step-by-step explanation:
We know the shirts were 12.25 but we didnt know how much she pruchased leaving our shirts (s) unknown.
We added 3.99 for shipping and our total cost was 77.49
We do 12.25s + 3.99 (shipping) = 77.40 total cost
Answer:
7/27 ≈ 25.9%
Step-by-step explanation:
"At most one" means either exactly 0 or exactly 1.
P(at most 1) = P(0) + P(1)
Using binomial probability:
P(r) = nCr pʳ qⁿ⁻ʳ
P(0) = ₃C₀ (⅔)⁰ (⅓)³⁻⁰ = 1/27
P(1) = ₃C₁ (⅔)¹ (⅓)³⁻¹ = 2/9
So the probability that it rains on at most one day is:
P(at most 1) = 1/27 + 2/9
P(at most 1) = 7/27
P(at most 1) ≈ 0.259
<span>Polynomials can be classified two different ways - by the number of terms and by their degree.
1. Number of terms.
<span><span>A monomial has just one term. For example, 4x2 .Remember that a term contains both the variable(s) and its coefficient (the number in front of it.) So the is just one term.</span>
<span>A binomial has two terms. For example: <span>5x2</span> -4x</span>
<span>A trinomial has three terms. For example: <span>3y2</span>+5y-2</span>
<span>Any polynomial with four or more terms is just called a polynomial. For example: <span>2y5</span><span>+ 7y3</span><span>- 5y2</span>+9y-2</span></span>
Practice classifying these polynomials by the number of terms:
1. 5y
<span>2. 3x2-3x+1 </span>
3. 5y-10
4. 8xy
<span>5. 3x4+x2-5x+9 </span>
Answers: 1) Monomial 2) Trinomial 3) Binomial 4) Monomial 5) Polynomial
2. Degree. The degree of the polynomial is found by looking at the term with the highest exponent on its variable(s).
Examples:
<span><span>5x2-2x+1 The highest exponent is the 2 so this is a <span>2nd degree</span> trinomial.</span>
<span>3x4+4x2The highest exponent is the 4 so this is a <span>4th degree</span> binomial.</span>
<span>8x-1 While it appears there is no exponent, the x has an understood exponent of 1; therefore, this is a <span>1st degree</span> binomial.</span>
<span>5 There is no variable at all. Therefore, this is a 0 degree monomial. It is 0 degree because x0=1. So technically, 5 could be written as 5x0.</span>
<span>3x2y5 Since both variables are part of the same term, we must add their exponents together to determine the degree. 2+5=7 so this is a <span>7th degree</span> monomial.</span></span>
Classify these polynomials by their degree.
<span>1.7x3+52+1</span>
<span>2.6y5+9y2-3y+8</span>
3.8x-4
<span>4.9x2y+3</span>
<span>5.12x2</span>
<span>Answers </span>1) 3rd degree 2) 5th degree 3) 1st degree 4) 3rd degree 5) 2nd degree
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