Answer:
I think the answer is C.
I hope this also teaches you a lesson. :)
Which of the following correctly identifies the set of outputs?
{(5,-2), (1, -1), (-2, 2), (2,5)}
{(-2,5), (-1, 1), (2,-2), (5, 2)}
{-2,-1,2,5)
{-2, 1, 2,5)
Answer:
the second answer
Step-by-step explanation:
it goes from x to y from graphing points
5(3x − 4) = 1
Which of the following correctly shows the first two steps to solve this equation?
Step 1: 15x − 20 = 1; Step 2: 15x = 21
Step 1: 15x − 4 = 1; Step 2: 15x = 5
Step 1: 8x + 1 = 1; Step 2: 8x = 0
Step 1: 8x − 9 = 1; Step 2: 8x = 10
Answer:
The first choice is the correct answer
Step-by-step explanation:
The largest possible map that can fit on the page is 8 in. by 12 in.
A ratio is an ordered pair of numbers a and b, written a / b where b does not equal 0.
We can begin by finding the scale factor by which the map needs to be reduced.
Since the map dimensions are 24 in. by 36 in., and we want to fit it onto a page that is 8 in. by 10 in.
We need to reduce each dimension by the same factor.
Let x be the scale factor:
24/x = 8
36/x = 10
Solving for x, we get:
x = 24/8 = 3
Therefore, we need to reduce the map by a scale factor of 3.
To find the dimensions of the largest possible map that can fit on the page, we divide the original map dimensions by 3:
24/3 = 8
36/3 = 12
Hence, the largest possible map that can fit on the page is 8 in. by 12 in.
To learn more on Ratios click:
#SPJ2
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.
B.7/10
C.9/12
D.4/15