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Author Topic: 10/21/2019  (Read 5160 times)

FloridaDean

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Re: 10/21/2019
« Reply #45 on: October 21, 2019, 02:58:34 PM »

understand wemen is like:

displaystyle Substitute; x=cosalp, alpin[0: ;: pi ]Substitutex=cosalp,alp∈[0:;π]
displaystyle Then; |x+sqrt{1-x^2}|=sqrt{2}(2x^2-1)Leftright |cosalp +sinalp |=sqrt{2}(2cos^2alp -1)Then∣x+
1−x 2∣= 2(2x 2 −1)Leftright∣cosalp+sinalp∣=
2(2cos
2alp−1)
displaystyle |N {sqrt{2}}cos(alp-frac{pi}{4})|=N {sqrt{2}}cos(2alp )Right alpin[0: ;: frac{pi}{4}]cup [frac{3pi}{4}: ;: pi]∣N
2cos(alp−
4π )∣=N 2cos(2alp)Rightalp∈[0;
4π]∪[ 43π;π]1) displaystyle alp in [0: ;: frac{pi}{4}]alp∈[0;
4π]displaystyle cos(alp -frac{pi}{4})=cos(2alp )dotscos(alp−
4π )=cos(2alp)…
2. displaystyle alpin [frac{3pi}{4}: ;: pi]alp∈[
43π ;π]displaystyle -cos(alp -frac{pi}{4})=cos(2alp )dots−cos(alp−

 )=cos(2alp)…
1
That makes perfect sense.
For a moment there I thought we had another troll visit.
spellcheck shut down on me.
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Threebean

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Re: 10/21/2019
« Reply #46 on: October 21, 2019, 03:03:46 PM »

understand wemen is like:

displaystyle Substitute; x=cosalp, alpin[0: ;: pi ]Substitutex=cosalp,alp∈[0:;π]
displaystyle Then; |x+sqrt{1-x^2}|=sqrt{2}(2x^2-1)Leftright |cosalp +sinalp |=sqrt{2}(2cos^2alp -1)Then∣x+
1−x 2∣= 2(2x 2 −1)Leftright∣cosalp+sinalp∣=
2(2cos
2alp−1)
displaystyle |N {sqrt{2}}cos(alp-frac{pi}{4})|=N {sqrt{2}}cos(2alp )Right alpin[0: ;: frac{pi}{4}]cup [frac{3pi}{4}: ;: pi]∣N
2cos(alp−
4π )∣=N 2cos(2alp)Rightalp∈[0;
4π]∪[ 43π;π]1) displaystyle alp in [0: ;: frac{pi}{4}]alp∈[0;
4π]displaystyle cos(alp -frac{pi}{4})=cos(2alp )dotscos(alp−
4π )=cos(2alp)…
2. displaystyle alpin [frac{3pi}{4}: ;: pi]alp∈[
43π ;π]displaystyle -cos(alp -frac{pi}{4})=cos(2alp )dots−cos(alp−

 )=cos(2alp)…
1
That makes perfect sense.
For a moment there I thought we had another troll visit.
spellcheck shut down on me.
That post makes it look like sanity check shutdown on you, too.
Logged

A Friend of Charlie

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Re: 10/21/2019
« Reply #47 on: October 21, 2019, 03:37:08 PM »

understand wemen is like:

displaystyle Substitute; x=cosalp, alpin[0: ;: pi ]Substitutex=cosalp,alp∈[0:;π]
displaystyle Then; |x+sqrt{1-x^2}|=sqrt{2}(2x^2-1)Leftright |cosalp +sinalp |=sqrt{2}(2cos^2alp -1)Then∣x+
1−x 2∣= 2(2x 2 −1)Leftright∣cosalp+sinalp∣=
2(2cos
2alp−1)
displaystyle |N {sqrt{2}}cos(alp-frac{pi}{4})|=N {sqrt{2}}cos(2alp )Right alpin[0: ;: frac{pi}{4}]cup [frac{3pi}{4}: ;: pi]∣N
2cos(alp−
4π )∣=N 2cos(2alp)Rightalp∈[0;
4π]∪[ 43π;π]1) displaystyle alp in [0: ;: frac{pi}{4}]alp∈[0;
4π]displaystyle cos(alp -frac{pi}{4})=cos(2alp )dotscos(alp−
4π )=cos(2alp)…
2. displaystyle alpin [frac{3pi}{4}: ;: pi]alp∈[
43π ;π]displaystyle -cos(alp -frac{pi}{4})=cos(2alp )dots−cos(alp−

 )=cos(2alp)…
1
That makes perfect sense.
For a moment there I thought we had another troll visit.
spellcheck shut down on me.
That post makes it look like sanity check shutdown on you, too.
Damn, is it Tuesday already?
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FloridaDean

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Re: 10/21/2019
« Reply #48 on: October 21, 2019, 03:49:21 PM »

understand wemen is like:

displaystyle Substitute; x=cosalp, alpin[0: ;: pi ]Substitutex=cosalp,alp∈[0:;π]
displaystyle Then; |x+sqrt{1-x^2}|=sqrt{2}(2x^2-1)Leftright |cosalp +sinalp |=sqrt{2}(2cos^2alp -1)Then∣x+
1−x 2∣= 2(2x 2 −1)Leftright∣cosalp+sinalp∣=
2(2cos
2alp−1)
displaystyle |N {sqrt{2}}cos(alp-frac{pi}{4})|=N {sqrt{2}}cos(2alp )Right alpin[0: ;: frac{pi}{4}]cup [frac{3pi}{4}: ;: pi]∣N
2cos(alp−
4π )∣=N 2cos(2alp)Rightalp∈[0;
4π]∪[ 43π;π]1) displaystyle alp in [0: ;: frac{pi}{4}]alp∈[0;
4π]displaystyle cos(alp -frac{pi}{4})=cos(2alp )dotscos(alp−
4π )=cos(2alp)…
2. displaystyle alpin [frac{3pi}{4}: ;: pi]alp∈[
43π ;π]displaystyle -cos(alp -frac{pi}{4})=cos(2alp )dots−cos(alp−

 )=cos(2alp)…
1
That makes perfect sense.
For a moment there I thought we had another troll visit.
spellcheck shut down on me.
That post makes it look like sanity check shutdown on you, too.

Fish math.
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Threebean

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Re: 10/21/2019
« Reply #49 on: October 21, 2019, 04:14:26 PM »

Likely my last cigar until the weekend so might as well make it a good one, with coffee.
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FloridaDean

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Re: 10/21/2019
« Reply #50 on: October 21, 2019, 04:15:02 PM »

rule #1: the woman is always right.
rule #2: see rule #1.
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FloridaDean

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Re: 10/21/2019
« Reply #51 on: October 21, 2019, 04:16:27 PM »

Likely my last cigar until the weekend so might as well make it a good one, with coffee.

everyday is Monday, or neverending weekend.
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bluecollar

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Re: 10/21/2019
« Reply #52 on: October 21, 2019, 04:34:56 PM »

understand wemen is like:

displaystyle Substitute; x=cosalp, alpin[0: ;: pi ]Substitutex=cosalp,alp∈[0:;π]
displaystyle Then; |x+sqrt{1-x^2}|=sqrt{2}(2x^2-1)Leftright |cosalp +sinalp |=sqrt{2}(2cos^2alp -1)Then∣x+
1−x 2∣= 2(2x 2 −1)Leftright∣cosalp+sinalp∣=
2(2cos
2alp−1)
displaystyle |N {sqrt{2}}cos(alp-frac{pi}{4})|=N {sqrt{2}}cos(2alp )Right alpin[0: ;: frac{pi}{4}]cup [frac{3pi}{4}: ;: pi]∣N
2cos(alp−
4π )∣=N 2cos(2alp)Rightalp∈[0;
4π]∪[ 43π;π]1) displaystyle alp in [0: ;: frac{pi}{4}]alp∈[0;
4π]displaystyle cos(alp -frac{pi}{4})=cos(2alp )dotscos(alp−
4π )=cos(2alp)…
2. displaystyle alpin [frac{3pi}{4}: ;: pi]alp∈[
43π ;π]displaystyle -cos(alp -frac{pi}{4})=cos(2alp )dots−cos(alp−

 )=cos(2alp)…
1
...but how can you read it Dean?..
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bluecollar

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Re: 10/21/2019
« Reply #53 on: October 21, 2019, 04:38:20 PM »

Likely my last cigar until the weekend so might as well make it a good one, with coffee.

everyday is Monday, or neverending weekend.
I like the Mexican habano wrapper. Good cigar. Been a while on that one. How did you like it?
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Travellin Dave

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Re: 10/21/2019
« Reply #54 on: October 21, 2019, 04:38:33 PM »

understand wemen is like:

displaystyle Substitute; x=cosalp, alpin[0: ;: pi ]Substitutex=cosalp,alp∈[0:;π]
displaystyle Then; |x+sqrt{1-x^2}|=sqrt{2}(2x^2-1)Leftright |cosalp +sinalp |=sqrt{2}(2cos^2alp -1)Then∣x+
1−x 2∣= 2(2x 2 −1)Leftright∣cosalp+sinalp∣=
2(2cos
2alp−1)
displaystyle |N {sqrt{2}}cos(alp-frac{pi}{4})|=N {sqrt{2}}cos(2alp )Right alpin[0: ;: frac{pi}{4}]cup [frac{3pi}{4}: ;: pi]∣N
2cos(alp−
4π )∣=N 2cos(2alp)Rightalp∈[0;
4π]∪[ 43π;π]1) displaystyle alp in [0: ;: frac{pi}{4}]alp∈[0;
4π]displaystyle cos(alp -frac{pi}{4})=cos(2alp )dotscos(alp−
4π )=cos(2alp)…
2. displaystyle alpin [frac{3pi}{4}: ;: pi]alp∈[
43π ;π]displaystyle -cos(alp -frac{pi}{4})=cos(2alp )dots−cos(alp−

 )=cos(2alp)…
1
That makes perfect sense.
For a moment there I thought we had another troll visit.
Maybe we did.
Lot of Russians in Florida.
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bluecollar

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Re: 10/21/2019
« Reply #55 on: October 21, 2019, 04:40:03 PM »

On the Monte. May have miss quoted. Smoking an oliva Connecticut churchie while doing yard work
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Travellin Dave

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Re: 10/21/2019
« Reply #56 on: October 21, 2019, 04:41:27 PM »

Still haven't found my ashtrays.
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A Friend of Charlie

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Re: 10/21/2019
« Reply #57 on: October 21, 2019, 04:41:59 PM »

Likely my last cigar until the weekend so might as well make it a good one, with coffee.

It's a beautiful afternoon here but I don't think I'll be able to sneak in that cigar. I'm so frustrated.
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Threebean

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Re: 10/21/2019
« Reply #58 on: October 21, 2019, 05:31:09 PM »

Likely my last cigar until the weekend so might as well make it a good one, with coffee.

everyday is Monday, or neverending weekend.
I like the Mexican habano wrapper. Good cigar. Been a while on that one. How did you like it?
Currently it's my favorite smoke. 
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Threebean

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Re: 10/21/2019
« Reply #59 on: October 21, 2019, 05:31:41 PM »

Still haven't found my ashtrays.
Just use that toilet looking thing in the background.
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