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KIM [24]
3 years ago
11

9. Determine whether the statement is always, sometimes, or never true. Two lines with positive slopes are parallel A) Always B)

Sometimes C) Never 10. Determine whether the statement is always, sometimes, or never true. Two lines with the same slope and different y-intercepts are perpendicular. A) Always B) Sometimes C) Never
Mathematics
2 answers:
Orlov [11]3 years ago
8 0

Answer:

A) Sometimes true

B) Never true

Step-by-step explanation:

We have to determine whether the given statement is always, sometimes, or never true.

A)  Two lines with positive slopes are parallel  

The given statement is sometimes true. It cannot be always true. The lines with same slope are parallel. Thus, two lines with same positive slope will be parallel but nothing could be said about lines with unequal positive slopes.

B) Two lines with the same slope and different y-intercepts are perpendicular.

The given statement is never true as for two lines to be perpendicular the product of their slopes should be -1.

denis23 [38]3 years ago
5 0

Answer:- \text{Two lines with positive slopes are parallel}\rightarrow\text{B) Sometimes}\\\text{Two lines with the same slope and different y-intercepts are perpendicular.}\rightarrow\text{C) Never}

Explanation:-

We know that, two lines with same slope are parallel.

Thus two lines with same positive slopes are parallel.

⇒Two lines with positive slopes are sometimes parallel.

Two lines with same slope can never be perpendicular to each other as they must be parallel.

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+Brainliest for this one, pts stay 10. Good luck :)
Anon25 [30]

Answer:

7.25 × 10^6

Step-by-step explanation:

1) put into standard form: 6,000,000 + 1,250,000

2) add: 6,000,000 + 1,250,000= 7,250,000

3) put into scientific notation: 7.25 × 10^6

8 0
4 years ago
A bakery owner asked 150 customers to taste a new type of cookie and found that 60 people liked it's taste.
FrozenT [24]

Answer:

yes

Step-by-step explanation:

Here is the complete question :

A bakery owner asked 150 customers to taste a new type of cookie and found that 60 people liked its taste. 40% of the surveyed customers like the taste of the cookie. Is it an example of descriptive statistics?

Descriptive statistics are used to summarise the features or characteristics of a data or sample. It provides information on the features of sample collected.

Types of  descriptive statistics

1. Measures of central tendency :

They include mean, median and mode

Mode refers to a value that appears most frequently in a data set.

Median can be described as the number that occurs in the middle of a set of numbers that are arranged either in ascending or descending order

Mean is the average of a set of numbers. It is determined by adding the numbers together and dividing it by the total number

Mean = sum of the numbers / total number

2. Measures of variation : It includes range, standard deviation and variance

3. Measure of position ; percentile and quartiles

4. Measure of frequency : count, percentage

5 0
3 years ago
A closet contains n pairs of shoes. If 2r shoes are chosen at random, (where 2r < n), what is the probability that there will
Pie
We are choosing 2
2
r
shoes. How many ways are there to avoid a pair? The pairs represented in our sample can be chosen in (2)
(
n
2
r
)
ways. From each chosen pair, we can choose the left shoe or the right shoe. There are 22
2
2
r
ways to do this. So of the (22)
(
2
n
2
r
)
equally likely ways to choose 2
2
r
shoes, (2)22
(
n
2
r
)
2
2
r
are "favourable."

Another way: A perhaps more natural way to attack the problem is to imagine choosing the shoes one at a time. The probability that the second shoe chosen does not match the first is 2−22−1
2
n
−
2
2
n
−
1
. Given that this has happened, the probability the next shoe does not match either of the first two is 2−42−2
2
n
−
4
2
n
−
2
. Given that there is no match so far, the probability the next shoe does not match any of the first three is 2−62−3
2
n
−
6
2
n
−
3
. Continue. We get a product, which looks a little nicer if we start it with the term 22
2
n
2
n
. So an answer is
22⋅2−22−1⋅2−42−2⋅2−62−3⋯2−4+22−2+1.
2
n
2
n
⋅
2
n
−
2
2
n
−
1
⋅
2
n
−
4
2
n
−
2
⋅
2
n
−
6
2
n
−
3
⋯
2
n
−
4
r
+
2
2
n
−
2
r
+
1
.
This can be expressed more compactly in various ways.
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3 years ago
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slega [8]

Answer:

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Step-by-step explanation:

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3 years ago
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Anestetic [448]

Answer:

3.19

Step-by-step explanation:

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