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Finger cot - A finger cot (also finger stall) is a device resembling a condom used to cover one or more fingers in situations where a full glove is unnecessary. Finger cots are typically used by medical personnel performing certain examinations such as palpation for the digital rectal examination. They may..
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Derivative of cot-1x
Differentiating both sides with respect to x, we get Hence, we have..
Differentiating both sides with respect to x, we get Hence, we have..Derivation
The figure shows an object AB at a distance u from the pole of a concave mirror. The image A 1 B 1 is formed at a distance v from the mirror. The position of the image is obtained by drawing a ray diagram. Consider the D A 1 CB 1 and D ACB [when two angles of..
The figure shows an object AB at a distance u from the pole of a concave mirror. The image A 1 B 1 is formed at a distance v from the mirror. The position of the image is obtained by drawing a ray diagram. Consider the D A 1 CB 1 and D ACB [when two angles of..Find the value of cot 15 °.
Find the value of cot 15 °. => 3 + 1 3 or 3 + 1 3 - 1 or 3 + 2 3 - 2 or 1 - 3 1 + 3..
Find the value of cot 75 °.
Find the value of cot 75 °. => 3 + 2 3 - 2 or 1 - 3 1 + 3 or 3 - 1 3 + 1 or 3 + 1 3..
  The Derivative of You is MeIntro: 'dah dahs' and 'Calculus' Verse 1: The first time I saw you I knew your function was continuously continuous. (You were defined; your limit existed for me) We were always equal to each other; We never could jump from one another. (I knew there was no hole in our endless relationship) Chorus 1: If we multiply, our little derivatives would be Me prime times you plus you prime times me But no matter what when we're alone The derivative of you is... Break: Me 'dah dahs' and 'Calculus' Verse 2: When we crossed sections our volume was the integral of the area squared for squares. (I never knew what that meant but you taught it to me anyway) There was a time when we were separated our variables but we always knew we equaled each other. (I never found 'C' but you're my constant) Chorus 2: My tangent line is parallel to your secant line. My maximum is the highest it can be The fundamental theorem of our love is that The derivative of you is... Break 2: Me 'dah dahs' and 'Calculus' with '..
  The Derivative of You is MeIntro: "dah dahs" and "Calculus" Verse 1: The first time I saw you I knew your function was continuously continuous. (You were defined; your limit existed for me) We were always equal to each other; We never could jump from one another. (I knew there was no hole in our endless relationship) Chorus 1: If we multiply, our little derivatives would be Me prime times you plus you prime times me But no matter what when we're alone The derivative of you is... Break: Me "dah dahs" and "Calculus" Verse 2: When we crossed sections our volume was the integral of the area squared for squares. (I never knew what that meant but you taught it to me anyway) There was a time when we were separated our variables but we always knew we equaled each other. (I never found "C" but you're my constant) Chorus 2: My tangent line is parallel to your secant line. My maximum is the highest it can be The fundamental theorem of our love is that The derivative..
Question : Find the exact value of the problem, no decimal form.
{1/[cot(pi/4)]} - {2/[csc(pi/6)]}
please help me, it looks confusing but its, (1 over cotangent of pi/4) minus (2 over cosecant of pi/6)
Thanks
Answer : Keep in mind that pi/4 and pi/6 are two familiar values on the unit circle. We know the sine and cosine of them, so all we have to do is convert everything to sine and cosine. cot(x) = cos(x)/sin(x), and csc(x) = 1/sin(x) [1/cot(pi/4)] - [2/csc(pi/6)] [1/(cos(pi/4)/sin(pi/4)] - [2/(1/sin(pi/6))] Now, we have complex fractions, which we can make into simple fractions. I won't show the details, but the above should simplify into sin(pi/4)/cos(pi/4) - 2sin(pi/6) Now, we solve as normal. [sqrt(2)/2] / [sqrt(2)/2] - 2(1/2) 1 - 1 = 0
Answer : Keep in mind that pi/4 and pi/6 are two familiar values on the unit circle. We know the sine and cosine of them, so all we have to do is convert everything to sine and cosine. cot(x) = cos(x)/sin(x), and csc(x) = 1/sin(x) [1/cot(pi/4)] - [2/csc(pi/6)] [1/(cos(pi/4)/sin(pi/4)] - [2/(1/sin(pi/6))] Now, we have complex fractions, which we can make into simple fractions. I won't show the details, but the above should simplify into sin(pi/4)/cos(pi/4) - 2sin(pi/6) Now, we solve as normal. [sqrt(2)/2] / [sqrt(2)/2] - 2(1/2) 1 - 1 = 0
Question : my lo in dependant on a bottle to send him to sleep. i want to try the cry it out method and it was working but now he has learnt to stand and stands in his cot, when he does this and gets upset he falls into the bars and hurts himself.
i cant keep leaving him in there to fall asleep because he is bumping his head everytime.
any suggestions so that i dont have to feed him to sleep??
Answer : Rocking and singing can help. My baby son has to have something silky to fall asleep, whether it's my night gown, a silky blanket, my husband's clean boxers etc. As soon as he gets that, he rubbs it on his face, sticks his thumb in his mouth and goes to sleep. Does your baby take a pacifire? That could help the sucking need that he has. Does he need a favorite teddy bear or blanket? That might give him some comfort. Have you tried draping blankets or towels on the rails to keep him from bruising if he bumbs his head? That's all I can think of. Good luck!
Answer : Rocking and singing can help. My baby son has to have something silky to fall asleep, whether it's my night gown, a silky blanket, my husband's clean boxers etc. As soon as he gets that, he rubbs it on his face, sticks his thumb in his mouth and goes to sleep. Does your baby take a pacifire? That could help the sucking need that he has. Does he need a favorite teddy bear or blanket? That might give him some comfort. Have you tried draping blankets or towels on the rails to keep him from bruising if he bumbs his head? That's all I can think of. Good luck!
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