If you are looking for the answer of distance how to find, you’ve got the right page. We have approximately 10 FAQ regarding distance how to find. Read it below.
How will you find the distance between a and b
Ask: How will you find the distance between a and b
|a-b|
Absoulte value will make the value positive. For example, if a was 1 and b was 2, it would be |1-2|=1.
How did you find the distance of AB?
Ask: How did you find the distance of AB?
Answer:
To calculate the distance AB between point A(x1,y1) and B(x2,y2) , first draw a right triangle which has the segment ¯AB as its hypotenuse. Since AC is a horizontal distance, it is just the difference between the x -coordinates: |(x2−x1)| . Similarly, BC is the vertical distance |(y2−y1)| .
Explanation:
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how to find acceleration with velocity and distance?
Ask: how to find acceleration with velocity and distance?
Answer:
Calculating acceleration involves dividing velocity by time — or in terms of SI units, dividing the meter per second [m/s] by the second [s]. Dividing distance by time twice is the same as dividing distance by the square of time. Thus the SI unit of acceleration is the meter per second squared
Explanation:
Need how to find the distance of angle of elevation.
Ask: Need how to find the distance of angle of elevation.
There are so many distance of angle of elevation but the angle of elevation lies at the lower part. We have 6 trigonometric functions:
1. Sine = [tex]frac{O}{H}[/tex]
2. Cosine = [tex]frac{A}{H}[/tex]
3. Tangent = [tex]frac{O}{A}[/tex]
Inverse:
1. Cosecant = [tex]frac{H}{O}[/tex]
2. Secant = [tex]frac{H}{A}[/tex]
3. Cotangent = [tex]frac{A}{O}[/tex]
How to find the velocity,time,speed,distance
Ask: How to find the velocity,time,speed,distance
Answer:
Velocity is calculated by measuring the distance covered in a given direction per unit of time. Mathematically, velocity = distance/time. Multiplying by time on both sides of that formula yields the formula for distance: distance = time * velocity
how to find the distance using work and force
Ask: how to find the distance using work and force
Answer:
Work can be calculated with the equation WORK: Force times Distance. The SI unit for work is the joule(J), or Newton • meter(N•m). One joule equals the amount of work that is done when 1 N of force moves an object over a distance of 1 m.
Note:
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how will you use the number line in finding the
Ask: how will you use the number line in finding the distance?
Answer: A simple way to calculate the distance between numbers on a number line is to count every number between them. A faster way is to find the distance by taking the absolute value of the difference of those numbers. For example, the absolute values of 4 and -4, or |4| and |-4|, are both 4
how to find the velocity with angle and distance
Ask: how to find the velocity with angle and distance
If the initial of the velocity is Vo, and the angle is a, then the vertical component of the velocity is Vy=Vo[sin(a)], and the horizontal component is Vx= Vo[cos(a)]. You need to find how long it takes for the object to go up, slow due to acceleration of gravity, and then fall back to the ground.
How to find the distance of a chord from the
Ask: How to find the distance of a chord from the center?
correct me if im wrong and i hope this helps 😀
and hi im new <3
to find the length of the chord, and then we can use L = 2sqrt(r^2 – d^2) to find the perpendicular distance between the chord and the center of the circle
EXAMPLE:
L = 2rsin(theta/2)
L = 2(9)sin(60/2)
L = 18sin(30)
L = 9
The length of the chord is 9 and so
L = 2sqrt(r2 – d2)
9 = 2sqrt(92 – d2)
4.5 = sqrt(81 – d2)
20.25 = 81 – d2
d2 = 60.75
d = sqrt(60.75)
d is approximately 7.79
The distance between the chord and the center of the circle is about 7.79.
how to find initial distance??
Ask: how to find initial distance??
Step-by-step explanation:
For example: An object with a final velocity of 3 meters (9.8 ft) traveled south for 15 seconds and covered a distance of 45 meters (147.6 ft). …
Divide distance by time. ( …
Multiply that value by 2. …
Subtract final velocity from the product. …
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