Sample Questions and Discussion How to Calculate Distance Point to Line In Cube
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Sample Questions and Discussion How to Calculate Distance point to Line In Cube
Example Problem 1
Unknown length ABCD.EFGH ribs cube is 6cm. Then calculate the distance:
a) .period D to line BF
b) .period B to line EG
Solved:
a ) .Agar easier to answer that, let us look at the picture below:
a) .period D to line BF
b) .period B to line EG
Solved:
a ) .Agar easier to answer that, let us look at the picture below:
From the above picture we can see that the distance of the point D to the length of the diagonal line BD BF is to be determined by using Teor ema Pythagoras or formula. Let's finish with the theorem of Pythagoras first:
BD2 = AB 2 + AD 2
BD2 = 6 2 + 6 2
BD2 = 72
BD = √72 = 6√2 cm
beikut if we look for it by using the formula:
d = s√2
BD = AB√2
BD = (6 cm) √2
BD = 6√2 cm
Thus, the distance point D to line BF is 6√2 cm
b). Just as a matter of a) we also have to make the picture in advance to make it easier to do it.
BD2 = AB 2 + AD 2
BD2 = 6 2 + 6 2
BD2 = 72
BD = √72 = 6√2 cm
beikut if we look for it by using the formula:
d = s√2
BD = AB√2
BD = (6 cm) √2
BD = 6√2 cm
Thus, the distance point D to line BF is 6√2 cm
b). Just as a matter of a) we also have to make the picture in advance to make it easier to do it.
From the calculations in a matter of a) note that the length of the diagonal side of the cube FH = BD is 6√2 cm
to determine the long-BP, we use the Pythagorean theorem for the right triangle BFP:
FP = ½ FH = 3√2 cm
then:
BP2 = FP 2 + BF 2
BP2 = (3√2) 2 + 6 2
BP2 = 18 + 36
BP2 = 54
BP = √54 = 3√6 cm
Thus, the distance point B to line EG is 3√6 cm
A few discussions about Sample Questions and discussion How to Calculate Distance point to Line In Cube. See you again in another discussion of sample questions. I hope you can understand very well what has been described above.
to determine the long-BP, we use the Pythagorean theorem for the right triangle BFP:
FP = ½ FH = 3√2 cm
then:
BP2 = FP 2 + BF 2
BP2 = (3√2) 2 + 6 2
BP2 = 18 + 36
BP2 = 54
BP = √54 = 3√6 cm
Thus, the distance point B to line EG is 3√6 cm
A few discussions about Sample Questions and discussion How to Calculate Distance point to Line In Cube. See you again in another discussion of sample questions. I hope you can understand very well what has been described above.