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Sedatives, tranquillisers, stimulants and hallucinogens are the psychosis drugs which affect the

Solution for the question - sedatives, tranquillisers, stimulants and hallucinogens are the psychosisdrugs which affect the none of the above

Sedatives, tranquillisers, stimulants and hallucinogens are the-Turito

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Benzpyrene present in tobacco smoke is carcinogenic. About 95% victims of lung cancer are due to smoking. Revers smoking cause oral cancer. Bidi smoking cause cancer of tongue, Pharynx, larynx, tonsils and esophagus. Tobacco chewing leads to oral cancer.

Solution for the question - cancer can be caused by the use of lsdopiumalcohol

Cancer can be caused by the use of-Turito

1.2.3+2.3.4+3.4.5+........n terms. Find sum to n terms.

Solution for the question - 1.2.3+2.3.4+3.4.5+........n terms. find sum to n terms. (n(n+1)(n+2)(3n+1))/(12) '/>  2n(n + 1)(n + 2)

1.2.3+2.3.4+3.4.5+........n terms. find sum to n terms.-Turito

Let <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAADgAAAAQCAYAAABDebxFAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAANvpXuIwAAAUBJREFUeNpjYMAOmIBYnGGYAg8gfgfFV4CYhUh9P4D4PxA/BeKTQLwNiEXp5Gai7WaBKjKA8rWItEAFiC+gibUCcRcdPEeS3UFAvJwMSwKAeCmaWDgQz6eDB0myux6Iy3EY9B+PJSB9JWhijUBcQIaDa6GxQiwg2u51UE/AcCQJHlwFxH5IfD4gvkFmQQVKQZ+w2E8Vu0ESsmQ46hYQS0LzMKiQOgfEoWQmOZDDzkADdDYQc1DLblDV8I0MB4H0/UGLfVsCev6TgFdRy25zIN5PhgfR9VlSWHoix+BMIGajlt2RZJZ62PTtBmJ5Mj1ISh4kye5JQJxGhoOw6QOF5EIyPUhKKUqS3aBS1ItAviFF314SGgrkApLsfkegxMLlQVz6LKFNJloCou0GtdueD9fG9QRo/dcxXD1oDG2DDksAAFTQZinHaQUGAAAAeHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5mPC9taT48bW8+OjwvbW8+PG1pPlI8L21pPjxtbz4mI3gyMTkyOzwvbW8+PG1pPlI8L21pPjwvbWF0aD6g8+gxAAAAAElFTkSuQmCC" class="Wirisformula" alt="f colon R rightwards arrow R" width="56" height="16" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»f«/mi»«mo»:«/mo»«mi»R«/mi»«mo»→«/mo»«mi»R«/mi»«/math»'/> be given by <img src="data:image/png;base64,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" class="Wirisformula" alt="f left parenthesis x right parenthesis equals left parenthesis x plus 1 right parenthesis to the power of 2 end exponent minus 1 comma x greater or equal than negative 1" width="188" height="18" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«mo»(«/mo»«mi»x«/mi»«mo»+«/mo»«mn»1«/mn»«msup»«mrow»«mo»)«/mo»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»-«/mo»«mn»1«/mn»«mo»,«/mo»«mi»x«/mi»«mo»≥«/mo»«mo»-«/mo»«mn»1«/mn»«/math»'/>. Then the set of values of x for which <img src="data:image/png;base64,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" class="Wirisformula" alt="f left parenthesis x right parenthesis equals f to the power of negative 1 end exponent left parenthesis x right parenthesis" width="93" height="18" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«msup»«mrow»«mi»f«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«/math»'/> is given by

Solution for the question - let f:r rarr r be given by f(x)=(x+1)^(2)-1,x >= -1 . then the set ofvalues of xfor which f(x)=f^(-1)(x) is given by {0,1}

Let f:r rarr r be given by f(x)=(x+1)^(2)-1,x >= -1 . then the -Turito

If <img src="data:image/png;base64,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" class="Wirisformula" alt="1 minus e to the power of fraction numerator 1 over denominator x end fraction minus 1 end exponent greater than 0" width="98" height="32" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mn»1«/mn»«mo»-«/mo»«msup»«mrow»«mi»e«/mi»«/mrow»«mrow»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mi»x«/mi»«/mrow»«/mfrac»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«mo»§gt;«/mo»«mn»0«/mn»«/math»'/>, then x is not satisfied by number of integral values

Solution for the question - if 1-e^((1)/(x)-1) > 0 , then xis not satisfied by number of integralvalues 23

If 1-e^((1)/(x)-1) > 0 , then xis not satisfied by number of -Turito

<img src="data:image/png;base64,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" class="Wirisformula" alt="f left parenthesis x right parenthesis equals fraction numerator l o g subscript 2 end subscript invisible function application left parenthesis x plus 3 right parenthesis over denominator x to the power of 2 end exponent plus 3 x plus 2 end fraction" width="138" height="44" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«mfrac»«mrow»«msub»«mrow»«mi»l«/mi»«mi»o«/mi»«mi»g«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«mo»⁡«/mo»«mo»(«/mo»«mi»x«/mi»«mo»+«/mo»«mn»3«/mn»«mo»)«/mo»«/mrow»«mrow»«msup»«mrow»«mi»x«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»+«/mo»«mn»3«/mn»«mi»x«/mi»«mo»+«/mo»«mn»2«/mn»«/mrow»«/mfrac»«/math»'/> For f(x) to be defined : 1) (x + 3) &gt; 0 <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAKCAYAAAC0VX7mAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAADlJREFUeNpjYCANlAAxHwMVQTUQPwRia1I0/ScStwIxE7VcOhdq6FJqurCDGi4kKwwJxTIPwyhABgA3dxtvdcXJJQAAAFB0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4MjFEMjs8L21vPjwvbWF0aD5WOBRoAAAAAElFTkSuQmCC" class="Wirisformula" alt="rightwards double arrow" width="20" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8658;«/mo»«/math»'/>x &gt; -3 2) <img src="data:image/png;base64,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" class="Wirisformula" alt="x to the power of 2 space end exponent plus space 3 x space plus space 2 space space not equal to space 0" width="138" height="17" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mi»x«/mi»«mrow»«mn»2«/mn»«mo»§#160;«/mo»«/mrow»«/msup»«mo»+«/mo»«mo»§#160;«/mo»«mn»3«/mn»«mi»x«/mi»«mo»§#160;«/mo»«mo»+«/mo»«mo»§#160;«/mo»«mn»2«/mn»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#8800;«/mo»«mo»§#160;«/mo»«mn»0«/mn»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="B y space f a c t o r i z a t i o n space left parenthesis s p l i t t i n g space o f space m i d d l e space t e r m s right parenthesis
rightwards double arrow left parenthesis x space plus 1 right parenthesis left parenthesis x plus 2 right parenthesis space space not equal to space 0
rightwards double arrow x space space not equal to space left parenthesis negative 1 comma negative 2 right parenthesis
" width="333" height="65" style="vertical-align:-22px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»B«/mi»«mi»y«/mi»«mo»§#160;«/mo»«mi»f«/mi»«mi»a«/mi»«mi»c«/mi»«mi»t«/mi»«mi»o«/mi»«mi»r«/mi»«mi»i«/mi»«mi»z«/mi»«mi»a«/mi»«mi»t«/mi»«mi»i«/mi»«mi»o«/mi»«mi»n«/mi»«mo»§#160;«/mo»«mo»(«/mo»«mi»s«/mi»«mi»p«/mi»«mi»l«/mi»«mi»i«/mi»«mi»t«/mi»«mi»t«/mi»«mi»i«/mi»«mi»n«/mi»«mi»g«/mi»«mo»§#160;«/mo»«mi»o«/mi»«mi»f«/mi»«mo»§#160;«/mo»«mi»m«/mi»«mi»i«/mi»«mi»d«/mi»«mi»d«/mi»«mi»l«/mi»«mi»e«/mi»«mo»§#160;«/mo»«mi»t«/mi»«mi»e«/mi»«mi»r«/mi»«mi»m«/mi»«mi»s«/mi»«mo»)«/mo»«mspace linebreak=¨newline¨/»«mo»§#8658;«/mo»«mo»(«/mo»«mi»x«/mi»«mo»§#160;«/mo»«mo»+«/mo»«mn»1«/mn»«mo»)«/mo»«mo»(«/mo»«mi»x«/mi»«mo»+«/mo»«mn»2«/mn»«mo»)«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#8800;«/mo»«mo»§#160;«/mo»«mn»0«/mn»«mspace linebreak=¨newline¨/»«mo»§#8658;«/mo»«mi»x«/mi»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#8800;«/mo»«mo»§#160;«/mo»«mo»(«/mo»«mo»-«/mo»«mn»1«/mn»«mo»,«/mo»«mo»-«/mo»«mn»2«/mn»«mo»)«/mo»«mspace linebreak=¨newline¨/»«/math»'/> Thus, Domain of f(x)  will be (-3, <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABMAAAAKCAYAAABWiWWfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAALNJREFUeNpjYEAFoUB8Bog/AfEFIG4FYmEkeT0gXgzEV4B4NxDXM+AA4UC8Bog9oHgpEP8H4udArAbEiUB8CYiNkfRYQi3EAIuxiNVDDXwKxNeAWBCLmhIgFkcXnIbDxVOgBp4EYg4s8n5A7IYuOAmHYYuhLgMZuAOLgR1ALIquKQiI85D44tAwnAvEPEB8GGrgBSTXtOLxETgSjkK9BIqtADT5DCA+CMQfgPg+ENcyjDwAABu/JhHIE8d1AAAAUHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4mI3gyMjFFOzwvbW8+PC9tYXRoPsWJ3TgAAAAASUVORK5CYII=" class="Wirisformula" alt="infinity" width="19" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8734;«/mo»«/math»'/>) - (-1,-2)

The domain of <img src="data:image/png;base64,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" class="Wirisformula" alt="f left parenthesis x right parenthesis equals fraction numerator l o g subscript 2 end subscript invisible function application left parenthesis x plus 3 right parenthesis over denominator x to the power of 2 end exponent plus 3 x plus 2 end fraction" width="138" height="44" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«mfrac»«mrow»«msub»«mrow»«mi»l«/mi»«mi»o«/mi»«mi»g«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«mo»⁡«/mo»«mo»(«/mo»«mi»x«/mi»«mo»+«/mo»«mn»3«/mn»«mo»)«/mo»«/mrow»«mrow»«msup»«mrow»«mi»x«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»+«/mo»«mn»3«/mn»«mi»x«/mi»«mo»+«/mo»«mn»2«/mn»«/mrow»«/mfrac»«/math»'/> is

Solution for the question - the domain of f(x)=(log_(2)(x+3))/(x^(2)+3x+2) is (-3,oo)-[-1,-2] '/>   r-{-1,-2,-3] '/>   (-2,oo) '/>   r-{-1,2]'/>

The domain of f(x)=(log_(2)(x+3))/(x^(2)+3x+2) is -Turito

The inverse of the function <img src="data:image/png;base64,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" class="Wirisformula" alt="y equals open square brackets 1 minus left parenthesis x minus 3 right parenthesis to the power of 4 end exponent close square brackets to the power of 1 divided by 7 end exponent" width="146" height="22" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»y«/mi»«mo»=«/mo»«msup»«mrow»«mfenced open=¨[¨ close=¨]¨ separators=¨|¨»«mrow»«mn»1«/mn»«mo»-«/mo»«mo»(«/mo»«mi»x«/mi»«mo»-«/mo»«mn»3«/mn»«msup»«mrow»«mo»)«/mo»«/mrow»«mrow»«mn»4«/mn»«/mrow»«/msup»«/mrow»«/mfenced»«/mrow»«mrow»«mn»1«/mn»«mo»/«/mo»«mn»7«/mn»«/mrow»«/msup»«/math»'/> is

Solution for the question - the inverse of the function y=[1-(x-3)^(4)]^(1//7) is 3+(1+x^(7))^((1)/(4)) '/>   3-(1+x^(7))^((1)/(4)) '/>  (3-(1-x^(7))^((1)/(4)):} '/>

The inverse of the function y=[1-(x-3)^(4)]^(1//7) is -Turito

The domain of <img src="data:image/png;base64,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" class="Wirisformula" alt="f left parenthesis x right parenthesis equals square root of x to the power of 2 end exponent minus 4 vertical line x vertical line plus 3 end root" width="160" height="24" style="vertical-align:-4px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»=«/mo»«msqrt»«msup»«mrow»«mi»x«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»-«/mo»«mn»4«/mn»«mo»|«/mo»«mi»x«/mi»«mo»|«/mo»«mo»+«/mo»«mn»3«/mn»«/msqrt»«/math»'/> is

Solution for the question - the domain of f(x)=sqrt(x^(2)-4|x|+3) is (-oo,-3]uu[-1,1]uu[3,oo)   (-oo,-3]uu[-1,oo)   [1,oo)   (-oo,3]

The domain of f(x)=sqrt(x^(2)-4|x|+3) is -Turito

A Shell of mass M and radius R has a point mass  placed at a distance r from its center. The gravitational potential energy u(r)-v will be,

Solution for the question - a shell of mass m and radius r has a point mass placed at a distance rfrom its center. the gravitational potential energy u(r)-v wil

A shell of mass m and radius r has a point mass placed at a d-Turito

The correct graph representing the variation of total energy (E) kinetic energy  and potential energy (U) of a satellite with its distance from the center of earth is.........

Solution for the question - the correct graph representing the variation of total energy (e) kineticenergy and potential energy (u) of a satellite with its dist

The correct graph representing the variation of total energy (e-Turito

The curves for P.E. (U) K.E. (EEK) of two particle system ae shown in figure, At what points. system will be bound. <img 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" alt="" />

Solution for the question - the curves for p.e. (u) k.e. (eek) of two particle system ae shown infigure, at what points. system will be bound. at points a,b,c

The curves for p.e. (u) k.e. (eek) of two particle system ae sh-Turito

The absolute configuration of the following compound is : <img src="data:image/png;base64,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" alt="" />

Solution for the question - the absolute configuration of the following compound is : 2r, 3r2r, 3s2s, 3s

The absolute configuration of the following compound is :-Turito

The name of the compound is <img src="data:image/png;base64,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" alt="" />

Solution for the question - the name of the compound is (2e, 4e)-2, 4-hexadiene(2e, 4z)-2, 4-hexadiene(2z, 4e)-2, 4-hexadiene

The name of the compound is-Turito

Among the following structures which one is called Erythro isomer ? <img src="data:image/png;base64,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" alt="" />

Solution for the question - among the following structures which one is called erythro isomer ? only(iii)(i)

Among the following structures which one is called erythro isom-Turito

How many stereo isomers are there in this compound ? <img src="data:image/png;base64,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" alt="" />

Solution for the question - how many stereo isomers are there in this compound ? 896

How many stereo isomers are there in this compound ?-Turito

The compound <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/485260/1/893085/Picture323.png" alt="" /> is known by which of the following names ?

Solution for the question - the compound is known by which of the following names ? bicyclo [3, 2, 1] octanebicyclo [3, 2, 0] haptane