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Math - mikeyaworskiAs a Power with Base 2. Linear Relation Intersects a Circle Relation.
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As a Power with Base 2. Linear Relation Intersects a Circle Relation.
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As a Power with Base 2. Linear Relation Intersects a Circle Relation.
math.mikeyaworski.com
Googol as Power with Base 2
http://www.math.mikeyaworski.com/googol_as_base_2
As a Power with Base 2. If you want to figure out how many bits it would take to represent Googol. As a binary integer, you need to first rewrite Googol as a power with base 2. The exponent (rounded up) represents the number of bits it will take to represent that number. For example, the number of bits needed to represent 10 as a binary integer is 4. We know this because 2. And so 3 rounded up is 4. 10. So let's write 10. As a power with base 2:. Then solve for x. Of both sides and then isolate:.
n/sqrt(n) = sqrt(n)
http://www.math.mikeyaworski.com/n_over_sqrt(n)=sqrt(n)
As well. In fact,. Here is some proof of that specific case:. And the same thing goes for any number, n.
General Formula for a Line Intersecting a Circle
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General Formula for a Line Intersecting a Circle. This is the equation of a circle:. Is the coordinate of the center of the circle (x and y, respectively). They act as a translation of the circle from the origin. This is the equation of a line:. Is the slope of the line and k. Is the y-intercept of the line. To find the equation of the intersection, substitute in y = mx k. Into (x - i). 2xi - 2mjx 2mkx - 2kj i. 2i - 2mj 2mk). So the the coefficients (looking at the general quadratic equation ax.
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Math - mikeyaworski
As a Power with Base 2. Linear Relation Intersects a Circle Relation.
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