
Ola, I'm not understanding this question, any assistance? Thank you very much. Find the distance of the line y = 2x + 6 from the circle x^2 + y^2 = 0.5 Find the point of the line that is closest to the circle. [Hint: a point on the line is closest to the

For the given point and line, find by projection the point on the line that is closest to the given point and use perp to find the distance from the point to the line. P (3,5) line: x = (2,4)+t(3,4)

can anybody help me with this question please? Let L be the line passing through the point P=(5,Â âˆ’5,Â 3) with direction vector â†’d=[1,Â âˆ’3,Â âˆ’2]T. Find the shortest distance d from the point P0=(âˆ’4,Â âˆ’1,Â 4)

Find the point on the line 6x + 3y3 =0 which is closest to the point (3,1). Note: Your answer should be a point in the xyplane, and as such will be of the form (xcoordinate,ycoordinate)

Find the point on the line –2x+2y–3=0 which is closest to the point (–4–4). Please provide solution. ( , ) Thanks guys!


Find the point on the line 6x + y = 9 that is closest to the point (3,1). Solution: We need to minimize the function d =

Find the point on the line 6x + y = 9 that is closest to the point (3,1). Solution: We need to minimize the function d =

Find the point on the line 5x+5y+7=0 which is closest to the point (3,−4)

I am seeking help with this problem Please...Thank you! Find the point on the line y=x+3 in the xyplane that is closest to the point (3, 2)

Find the point on the line 2x + 4y + 3 =0 which is closest to the point (2,1). Note: I have been struggling on this for hours!

Find the point on the line 2x+4y+7=0 which is closest to the point (4,−3).

3. A particle of mass 0.5 kg has velocity 2 m/s. It is moving at constant velocity along a line that passes 0.5 m away from the origin, as shown in the figure below. Rank the angular momentum of the particle when it is at the points A, B, and C from

Find the point on the line 4x+3y4=0 which is closest to the point (5,2)

Find the point on the line 4x+2y+5=0 which is closest to the point (2,1)

Find the point on the line 3 x + y  5 =0 which is closest to the point ( 3, 3 ).


Find the point on the line 4x+7y+3=0 which is closest to the point(5,5)

Find the point on the line 6 x + 5 y  1 =0 which is closest to the point ( 4, 1 )

Find the point on the line 7x+1y−5=0 which is closest to the point (−2,−6).

Find the point on the line 2 x + 7 y + 4 =0 which is closest to the point ( 0, 1 )

Find the point on the line 3 x + 2 y  5 =0 which is closest to the point (4,5).

Find the point on the line 3x+5y5=0 which is closest to the point (4,0). Please Help!

Find the point on the line 2x+7y6=0 which is closest to the point (5,5.

Find the point on the line 6 x + 4 y  1 =0 which is closest to the point ( 0, 1 ).

Find the point on the line –3x+4y–5=0 which is closest to the point (0–5)

Find the point on the line 3 x + y + 4 =0 which is closest to the point ( 5, 0 ).


Find the point on the line 7x+5y−8=0 which is closest to the point (−1,−1).

Find the point on the line 7x+1y−2=0 which is closest to the point (−1,−3).

Find the point on the line 3 x + y  4 =0 which is closest to the point ( 5, 0 ).

Find the point on the line 2 x + 6 y + 2 = 0 which is closest to the point ( 2, 0 ).

Find the point on the line 1x+7y4=0 which is closest to the point (4,6)

A point P is uniformly chosen inside a regular hexagon of side length 3. For each side of the hexagon a line is drawn from P to the point on that side which is closest to P. The probability that the sum of the lengths of these segments is less than or

Let L be the line with parametric equations x = 1−2t y = 3+3t z = −1−3t Find the shortest distance d from the point P0=(1, −4, −2) to L, and the point Q on L that is closest to P0. Use the square root symbol '√' where needed to give an exact

find the POINT on the line 6x+7y5=0 which is closest to the point (2,2)

A line connecting (5, 6) to another point has an undefined slope. What is the closest point on this line with whole number coordinates below (5, 6)?

A line connecting (5, 6) to another point has an undefined slope. What is the closest point on this line with whole number coordinates below (5, 6)?


A line with a slope of 2 passes through the point (1, 7). What is the closest point on the line above (1, 7) which has whole number coordinates?

A line connecting (5, 6) to another point has an undefined slope. What is the closest point on this line with whole number coordinates below (5, 6)?

A line with a slope of 2 passes through the point (1, 7). What is the closest point on the line above (1, 7) which has whole number coordinates?

Let L be the line with parametric equations x = 1−2t y = 3+3t z = −1−3t Find the shortest distance d from the point P0=(1, −4, −2) to L, and the point Q on L that is closest to P0. Use the square root symbol '√' where needed to give an exact

Find the point closest to the line sqroot(X+1) from the point (3,0). d = [(x  3) + (y  0)]^1/2 d = [(x  3) + (y)]1/2 Do I now substitute in the equation y = sqroot(X+1) and solve?

A line 'l' intersects line 'm' at point A at 45 degree angle. B and C are points on line m, where the distance from B to A is equal to the distance from A to C. How many points on line 'l' are equidistant from points B and C? How is it one point? And this

Let Fn be the nth number in the Fibonacci Sequence. Consider the 3 points (F30,F31),(F32,F33),(F34,F35) in the Cartesian plane. You are allowed to repeatedly apply the following operation: Let P be any one of the three points in the plane and let Q,R be

A line connecting (2, 1) to another point has a slope of 3. What is the closest point with whole number coordinates above (2, 1)?

Find the point on the line 5sx+y+3=0 which is the closest to the point (2, 5) (___,___)

optimization find the point on the graph of the function that is closest to the given point f(X)= square root of x point:(8,0)


Let L be the line with parametric equations x = 2+3t y = 3−2t z = 2+t Find the shortest distance d from the point P0=(−5, 1, −4) to L, and the point Q on L that is closest to P0. Use the square root symbol '√' where needed to give an exact value

find the point on the line 6x+7y5=0 closest to (2,2)

Find the point on the line −4x+2y+4=0 which is closest to the point (1,−5).

Given points A(1, 3, −2), P1(2, 0, −1) and P2(4, −2, −1) Find the point P on the line through P1 and P2 that is closest to A

Let A = (0,0,0), B = (9,8,12), and C = (6,2,3). Find coordinates for the point on line AB that is closest to C.

Let A = (0,0,0), B = (9,8,12), and C = (6,2,3). Find coordinates for the point on line AB that is closest to C.

Find the line which passes through the point (0, 1/4) and is tangent to the curve y=x^3 at some point. So I found the derivative which is 3x^2. Let (a, a3) be the point of tangency. 3x^2 = (a3  1/4)/(a0) I'm not sure how to solve for a. Yes, the point is

Okay heres the pic. There is a plane with points B,D, and E.those [oints are collinear in the plane. And also outside of the plane is points A, and C. and those points are collinear outside of the plane.thought Line AC intersect at point B of the line

Find the point on the line 6x + y = 9 that is closest to the point (3,1). Solution: We need to minimize the function d = sqrt((x − (−3))^2 + (y − 1)^2) = sqrt((x + 3)^2 + (y − 1) ^2 ) and, since the point (x, y) lies on the line 6x

Okay heres the pic. There is a plane with points B,D, and E.those [oints are collinear in the plane. And also outside of the plane is points A, and C. and those points are collinear outside of the plane.thought Line AC intersect at point B of the line


I need help with this question. Write the equation of the line which contains the point)0, 3) and whose slope is 4. A general line equation can be written as y = mx + c, where m is the slope and c a constant. so we can write this as y = 4x + c

Okay heres the pic. There is a plane with points B,D, and E.those [oints are collinear in the plane. And also outside of the plane is points A, and C. and those points are collinear outside of the plane.thought Line AC intersect at point B of the line

4. Which equation would you use to find out if the two lines in the graph are parallel? (1 point) LINE #1: point a: 1, 4 point b: 2, 1 LINE #2: point c: 3, 3 point d: 1, 1 a. 4  1/2  1 = 3  1/3  1 b. 4  1/2  1 = 3  (1)/3  (1) c. 4  1/1 

find the point on the line y=2x1 which is closest to the point (2,1). I used distAnce formula and got D= (square root 5x^2 4x +4) I did.... D=square root (2x)^2 + (1(2x1))^2 What do I do now?

Given triangle ABC, AD bisects angle BAC,and AE=ED Prove AE/AC=BD/BC Because I cant draw it I will explain. Its a triangle, A is the point at the top, B is the point at the bottom left and C is the point at the bottom right.There is a line going right down

Joey plots a point P on the line AB, as shown. Which statement is true? Answer A:There are only two points on the line AB because a postulate states that a line is drawn through two points. B:There is only one point on the line AB because a theorem states

Consider line segments which are tangent to a point on the right half (x>0) of the curve y = x^2 + 1 and connect the tangent point to the xaxis. If the tangent point is close to the yaxis, the line segment is long. If the tangent point is far from the

Find the point on the line 7x+5y−2=0 which is closest to the point (−6,−2).

Find the point on the line 7x+5y−2=0 which is closest to the point (−6,−2).

1. Which of the following expressions is the definition of the derivative of f(x) = cos(x) at the point (2, cos(2))? 2. Find the derivative of f(x) = x + 2 at the point (1, 3) 3. Find f '(x) for f(x) = 2x3 + 3x2  x + 15. 4. Find all values of x on the


The drawing shows four point charges. The value of q is 2.4 µC, and the distance d is 0.86 m. Find the total potential at the location P. Assume that the potential of a point charge is zero at infinity. This is a question of electric potential difference

The Point O Is(0,0) and Point B is(6,9).Point A lies on the line OB.The ratio of OA:AB=2:1.Find the coordinates of Point A. (Method Needed Mostly)thanks....

Sorry but I've got a lot of problems that I don't understand. 1) Let f(x)= (3x1)e^x. For which value of x is the slope of the tangent line to f positive? Negative? Zero? 2) Find an equation of the tangent line to the oven curve at the specified point.

Find an equation of a line perpendicular to the given line and contains the given point. Write the equation in slopeintercept form. a. line 3x+y=5, point (1,2) b. line y=3x+1, point (6,1)

Find an equation of a line parallel to the given line and contains the given point. Write the equation in slopeintercept form. a. line 2x+3y=2 , point (0,0) b. line y+4=0, Point (5,3)

Find the point of the parabola z= x^2+y^2 which is closest to the point (3 6 4) B_ find the centroid of the first quare the area bounded by parabola y=x^2 and the line y= x2bar Cadet ermine the centroid of the first quarter to area of the curve

Find an equation for the line with the given properties: 1) Containing the points (1, 3) and (1, 2) 2) Slope = 2/3; containing the point (1, 1) 3) Xintercept = 2; yintercept = 1 4) Parallel to the line 2x – y = 2; containing the point (1, 2) 5)

Let f(x) be the parabola x^2+16x16. find the point (x,y) on f such that tangent line to f at (x,y) passes through the origin. My ans is (8,48). First i do f'x then i find x and lastly i find y. I do this because the max/min point is the point where

The line segment joining ( 3,4) and (6,11) is to be divided in to three (3) equal parts. Find the coordinates of the point of the part closest to (3,4). Please help me..

Hi! Can I get some help with this questions. I am very confused about how to approach it. Find the point on the curve y=5x+4 closest to the point (0,6). Thank you!


Find the point on the function y= 1/ x, x>0 that is closest to the point (2,2) and then state the minimum distance.

Find the point (x,) on the graph of the curve y=√4x+13 that is the closest to the fixed point (5,0).

Okay, so this one is going to be a bit difficult to answer as I cannot post my number line, so you may just have to visualize it, or draw it out on paper. If HI = GM at what coordinates could point M lie? Point H is at 8 on the number line and point I is

section is on Optimization: Find the point on the curve y = x^2 closest to the point (3, 4)

Find the point P on the graph of the function y=\sqrt{x} closest to the point (2,0)

Find the point on the graph of y=2x4 that is closest to the point (1,3). (Optimization equation)

Find the point on the graph of y = x^2 + 1 that’s closest to the point 8, 1.5. Hint: Remember the distance formula.

Find the point on the plane z = 6x + 9y + 1 closest to the point P = (1, 0, 0). Hint: Minimize the square of the distance. (x, y, z) =

If A = (4,6) and B = (6,7), find: (a) the coordinates of the point P on the line segment AB such that AP:Pb = 3:1 (b) the coordinates of the point P on the line AB such that AP:AB = 3:1 and P is closer to point B than to point A

I;m not sure if i am doing this right...I keep getting a negative intersection point, which doesn't seem possible. Please help! a) find the equatoin of line 1 which passes through (1,3) and (9,7) I get y=3+1/2(x+1)or y=1/2x+2.5 b) the line 2 is


My teacher told me to use the distance formula for this problem but I am not sure how to do it... find the point (s) on the graph of y^2=6x closest to the point (5,0)

find the point on the graph of the function that is closest to the given point: f(x)=(x+1)^2 (5,3)

Find the point on the graph of function that is closest to the point. f(x)=x^2 (2,1/2)

How do i find the point on a graph of y=(x^21)^(1/2) that is closest to the point (1,0)?

can somebody please help me with this question I've spent more than 3 hours on this, still nothing Let L1 be the line passing through the point P1=(2, −4, −6) with direction vector →d1=[1, 0, 2]T, and let L2 be the line passing through the point

Write the number that makes the statement true. 1. 205.5 m = _____ mm (1 point) 205,500 0.2055 20.55 20,550 2. 199.2 km = _____ m (1 point) 199,200 19.92 19,920 0.1992 Use benchmarks to estimate the sum. 3. + (1 point) 2 1 0 Estimate the difference. 4. 6

Find the point on the graph of the function closest to the given point. Function f(x) = xsquared Point (2, 1/2)

To find the equation of a line, we need the slope of the line and a point on the line. Since we are requested to find the equation of the tangent line at the point (64, 8), we know that (64, 8) is a point on the line. So we just need to find its slope. The

In the diagram below of triangle ACD, E is a point on line AD and B is a point on line AC, such that line EB is parallel to line DC. If AE = 3, ED = 6, and DC = 15, find the length of line EB.

i have more than one question so if u no any of the answers please tell me 1.) write the pointslope form of the equation of the line with slope 2 passing through the point ( 5, 9). 2.) write the pointslope form of an equation of the line through the


Write the number that makes the statement true. 1. 205.5 m = _____ mm (1 point) 205,500 0.2055 20.55 20,550 2. 199.2 km = _____ m (1 point) 199,200 19.92 19,920 0.1992 Use benchmarks to estimate the sum. 3. + (1 point) 2 1 0 Estimate the difference. 4. 6

Find the point on the curve y^2=4x closest to the point (8,0). My Work: Using the Distance formula my answer i got was (7.821,5.593) but idk if i did it right...

Find the point on the curve y^2=4x closest to the point (8,0). My Work: Using the Distance formula my answer i got was (7.821,5.593) but idk if i did it right...

Find the point on the parabola x+y^2=0 that is closest to the point (0,3).

Find the point on the parabola x+y^2=0 that is closest to the point (0,3).