The equation of line parallel to
and containing the point(-10,-3) is 
Step-by-step explanation:
We need to write the equation parallel to and containing the point(-10,-3)
The standard form of point slope equation is:
where m is slope and b is y-intercept
Comparing the given equation with standard form the slope is m= -1/5
Since the lines are parallel the slope of new line is m = -1/5
Now finding b (y-intercept)
Using slope m=-1/5 and point (-10,-3)
So, b= -5 and slope = -1/5 the equation of new line is:
So, The equation of line parallel to and containing the point(-10,-3) is
Keywords: Point Slope form
Learn more about point slope form at:
#learnwithBrainly
Remember that the point-slope form of a line is:
For a line with slope m and that passes through point (h,k)
Now, let's work on the line we're given. SInce the x-intercept is 6, we know that the line passes through (6,0).
Let's calculate the slope m :
Now, using point (5,3) we can get the following point-slope form for the line:
Answer:
75
Step-by-step explanation:
am scored 92,25,105,62,65 in 5 matches
The average score per match is
= total of runs in 5 matches/ 5
= 92+25+105+62+65/5
=355/5
= 71
Answer: the average score per match is 71 maybe try looking around before wasting points but im glad to help
Answer:
True.
Step-by-step explanation:
Given,
4cos2 (4x) - 3 = 0
Now, 4π/24 = π/6
Or, cos π/6 = √3/2
Or, cos^2 π/6 = 3/4
Or, 4 cos^2 π/6 = 3
Now, Left Hand Side= 4cos2 (4x) - 3
= 3-3 =0 = Right Hand Side (Proved)
Here, Left Hand Side= Right Hanad Side. So, 4cos2 (4x) - 3=0 is true.
