Answer:
x - y + 6 = 0
Step-by-step explanation:
In normal form of a straight line, the equation is given by
where p is the perpendicular distance of the line from the origin and 
is the angle between the perpendicular line and the positive direction of the x-axis.
Here, in our case 
and 
Degree,
Therefore, the normal form of the straight line equation is
⇒ 
⇒ 
{Since, Cos (180 - Ф) = - Cos Ф and Sin (180 - Ф) = Sin Ф}
⇒
⇒ - x + y = 3√2 × √2 = 6
⇒ x - y + 6 = 0
So, the standard form of the equation is x - y + 6 = 0. (Answer)
Answer:
YES BUT NO BECAUSE WHERE DOES THE 11 COME FROM THATS WHAT I DONT GET? I DONT UNDERSTAND!!
Step-by-step explanation:
Answer:
<h3>The correct matches as follows :</h3>
1) The product of a linear monomial and a linear monomial is a - quadratic monomial
2) The product of a quadratic monomial and a quadratic trinomial is a - quartic trinomial
3) The product of a linear monomial and a linear binomial - Quadratic binomial
Step-by-step explanation:
The correct matches as follows :
1) The product of a linear monomial and a linear monomial is a - quadratic monomial
<h3> Monomial is a linear expression having only term with degree 1 (variable)</h3>
- For Example : Let x and y be two monomials which is linear
- If we product the two linear monomials we get
which is a quadratic monomial
2) The product of a quadratic monomial and a quadratic trinomial is a - quartic trinomial
<h3>
For example : Let 
be the Quadratic monomial has one term with degree 2 and 
be the quadratic trinomial ( has 3 terms with degree) </h3>
- If we product the quadratic monomial and quadratic trinomial we have
- Therefore
which is a quartic trinomial has degree 4 with three terms
3) The product of a linear monomial and a linear binomial - Quadratic binomial
<h3>For example : Let x be the linear monomial and
be the linear binomial has two terms with degree 1</h3>
- If we product the linear monomial and quadratic binomial we get
- Therefore
which is a quadratic binomial with degree 2
Answer: A
We could solve it but it's easier to just check the given solutions.
A. (7,1)
2y + 5 = 2(1)+5 = 7 = x, good
x/3-y = 7/3 - 1 = 4/3, good
B. (-3,8)
2y + 5 = 2(8)+5 = 21 not x=-3, doesn't check
C. Can't be true because we found a solution
D. Infinitely many solutions not true because the lines have different slopes
Answer:
a) Real range of employees hired by each organization surveyed = 56
b) The cumulative percent of "new" employees with the lowest tenure = 30%
Step-by-step explanation:
a) Note: To get the real range of employees hired by each organization, you would do a head count from 34 to 89 employees. This means that this can be done mathematically by finding the difference between 34 and 89 and add the 1 to ensure that "34" is included.
Real range of employees hired by each organization surveyed = (89 - 34) + 1
Real range of employees hired by each organization surveyed = 56
b) It is clearly stated in the question that the "new" employee status was mostly reserved for the 30% of employees in the organization with the lowest tenure.
Therefore, the cumulative percent of "new" employees with the lowest tenure = 30%
