Answer:
Option B - The slope of the line represented by this table is 2 and the y-intercept is 7.
Step-by-step explanation:
Given : The ordered pair below represent a linear relation below x and y.
(-3,1), (-2,3), (-1,5), (0,7), (1,9), (2,11)
The slope form is
where m is the slope of line and c is the y-intercept.
or to find slope between two points are
Since they are ordered pairs so, there slopes were same
Let take points (-3,1), (-2,3)
Therefore, the slope of the given linear function is 2
Now, we have to find y intercept we put in slope form
Given pairs are ordered therefore, they satisfy the above equation so let point (-2,3)
So, slope of the line is 2 and y-intercept is 7.
Therefore, Option B is correct.
40 sq cm
12 sq cm
17 sq cm
Answer:
The area of the parallelogram is 40.
Step-by-step explanation:
You multiply the base by the height:
4*10= 40
Answer:
0.00568 ANS
Step-by-step explanation:
Since Michael has a .006 chance of winning on any given day,
Than his tries of not winning on any day are as:
1-.006=.994.
For Michael first winning ticket would be on 10 day, Michael should not win on the first 9 days, so then he has to win on the 10 day. For Michael not to succeed on the first 9 days, the probability is:
.994^9=0.94727801832
Hence for him to succeed on the 10 day, the probability is .006.
Now the probability of his first winning ticket being on the 10 day is:
.006*.994^9.=0.0056836681.
Zero
One
Infinitely many
The number of solutions of the equation is:
One.
We are asked to find the number of solutions of the equation:
3x+6= -1-3+4x
(
We know that a expression has a unique or one solution if it gives a single value of x after solving the expression.
and we obtain a no solution when the equation gives a false result i.e. the left and right hand side of equality are different.
and infinite many solution if the left and right hand side of equality is same but we can't get a fix value of x )
Now on solving the expression we have:
3x+6= -4+4x
i.e. 4x-3x=6+4
i.e. x=10
Hence, we get a unique value of x.
Hence, the equation has one solution.