Modify snippets/examples relying of fp div (#2571)
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@ -50,10 +50,8 @@ This method of filling coordinate points, counting them, and using the differenc
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## Monte Carlo approximation of _pi_
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```blocks
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let pir = 0
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let pid = 0
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let pi = 0
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let y = 0
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let pin = 0
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let x = 0
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let r2 = 0
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let r = 0
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@ -87,10 +85,7 @@ basic.forever(() => {
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// r * r * pi => inside / n ~= (r*r*pi) / (4*r*r) ~=
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// pi / 4 pi = inside / n * 4
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//
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pin = inside * 4
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// only integer arithmetic here...
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pid = pin / n
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pir = pin % n
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pi = (inside * 4) / n
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// show results
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basic.showLeds(`
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# # # # #
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@ -99,6 +94,6 @@ basic.forever(() => {
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. # . # .
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. # . . #
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`)
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basic.showString(" " + pid + "." + pir)
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basic.showString(" " + pi)
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})
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```
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@ -15,7 +15,7 @@ basic.forever(function() {
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led.plot(eggX, eggY)
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basic.pause(300)
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let accX = input.acceleration(Dimension.X)
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basketX = 2 + Math.min(2, Math.max(-2, accX / 200))
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basketX = 2 + Math.min(2, Math.max(-2, Math.idiv(accX, 200)))
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led.plot(basketX, 4)
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if (eggY > 4) {
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eggY = -1
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@ -46,7 +46,7 @@ basic.forever(function() {
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led.plot(eggX1, eggY1)
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basic.pause(300)
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let accX = input.acceleration(Dimension.X)
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basketX1 = 2 + Math.min(2, Math.max(-2, accX / 200))
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basketX1 = 2 + Math.min(2, Math.max(-2, Math.idiv(accX, 200)))
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led.plot(basketX1, 4)
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if (eggY1 > 4) {
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eggY1 = -1
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@ -85,7 +85,7 @@ basic.forever(function() {
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led.plot(eggX2, eggY2)
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basic.pause(300)
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let accX2 = input.acceleration(Dimension.X)
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basketX2 = 2 + Math.min(2, Math.max(-2, accX2 / 200))
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basketX2 = 2 + Math.min(2, Math.max(-2, Math.idiv(accX2, 200)))
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led.plot(basketX2, 4)
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if (eggY2 > 4) {
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eggY2 = -1
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@ -124,7 +124,7 @@ basic.forever(function() {
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led.plot(eggX3, eggY3)
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basic.pause(300)
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let accX3 = input.acceleration(Dimension.X)
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basketX3 = 2 + Math.min(2, Math.max(-2, accX3 / 200))
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basketX3 = 2 + Math.min(2, Math.max(-2, Math.idiv(accX3, 200)))
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led.plot(basketX3, 4)
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if (eggY3 > 4) {
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eggY3 = -1
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