The compound is neutral. The Ammonium ion (NH4+) .pdf

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The compound is neutral. The Ammonium ion (NH4+) has a overall charge of +1 The nitrogen atom (-3) Hydrogen atom (+1). The Sulfate ion (SO4 2-) has overall charge of -2. (- 2) for oxygen atom (+6) for sulfur atom Solution The compound is neutral. The Ammonium ion (NH4+) has a overall charge of +1 The nitrogen atom (-3) Hydrogen atom (+1). The Sulfate ion (SO4 2-) has overall charge of -2. (- 2) for oxygen atom (+6) for sulfur atom.

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Li + 2H2O = Li(OH)2 + 2H2 moles of Li =1.0502 Moles of water =1.05 Since 1 moles of Li reacts with 2 moles of water so 0.525 moles of Li will not react . Mass of H2 gas releases = 1.05*2 =2.1 gram Solution Li + 2H2O = Li(OH)2 + 2H2 moles of Li =1.0502 Moles of water =1.05 Since 1 moles of Li reacts with 2 moles of water so 0.525 moles of Li will not react . Mass of H2 gas releases = 1.05*2 =2.1 gram.

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In mathematics, if G is a group, and H is a subgroup of G, and g is an element of G, then gH = {gh : h an element of H?} is a left coset of H in G, and Hg = {hg : h an element of H?} is a right coset of H in G. Only when H is normal will the right and left cosets of H coincide, which is one definition of normality of a subgroup. A coset is a left or right coset of some subgroup in G. Since Hg = g?(?g-1Hg?), the right cosets Hg (of H?) and the left cosets g?(?g- 1Hg?) (of the conjugate subgroup g-1Hg?) are the same. Hence it is not meaningful to speak of a coset as being left or right unless one first specifies the underlying subgroup. In other words: a right coset of one subgroup equals a left coset of a different (conjugate) subgroup. If the left cosets and right cosets are the same then H is a normal subgroup and the cosets form a group called the quotient group. The map gH?(gH)-1=Hg-1 defines a bijection between the left cosets and the right cosets of H, so the number of left cosets is equal to the number of right cosets. The common value is called the index of H in G. For abelian groups, left cosets and right cosets are always the same. If the group operation is written additively then the notation used changes to g+H or H+g. Cosets are a basic tool in the study of groups; for example they play a central role in Lagrange\'s theorem. Examples et G be the multiplicative group of {-1,1}, and H the trivial subgroup (1,*). Then -1H={-1}, 1H=H are the sole cosets of H in G. Let G be the additive group of integers Z = {..., -2, -1, 0, 1, 2, ...} and H the subgroup mZ = {..., -2m, -m, 0, m, 2m, ...} where m is a positive integer. Then the cosets of H in G are the m sets mZ, mZ+1, ... mZ+(m-1), where mZ+a={..., -2m+a, -m+a, a, m+a, 2m+a, ...}. There are no more than m cosets, because mZ+m=m(Z+1)=mZ. The coset mZ+a is the congruence class of a modulo m.[1] Another example of a coset comes from the theory of vector spaces. The elements (vectors) of a vector space form an abelian group under vector addition. It is not hard to show that subspaces of a vector space are subgroups of this group. For a vector space V, a subspace W, and a fixed vector a in V, the sets are called affine subspaces, and are cosets (both left and right, since the group is abelian). In terms of geometric vectors, these affine subspaces are all the \"lines\" or \"planes\" parallel to the subspace, which is a line or plane going through the origin Solution In mathematics, if G is a group, and H is a subgroup of G, and g is an element of G, then gH = {gh : h an element of H?} is a left coset of H in G, and Hg = {hg : h an element of H?} is a right coset of H in G. Only when H is normal will the right and left cosets of H coincide, which is one definition of normality of a subgroup. A coset is a left or right coset of some subgroup in G. Since Hg = g?(?g-1Hg?), the right cosets Hg (of H?) and the left cosets g?(?g- 1Hg?) (of the conjugate subgroup g-1Hg?) are the same. Hence it is .

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Option D is the correct answer. As the morphogen is responsible for the patterning of anterior parts like head it\'s presence in the posterior end will result in formation of head. This way the organism will be having two heads. Solution Option D is the correct answer. As the morphogen is responsible for the patterning of anterior parts like head it\'s presence in the posterior end will result in formation of head. This way the organism will be having two heads..

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In number of government and private case studies include that the insiders are threat to the organizations as they knowingly participate in cyberattacks have broad range of motivations , financial gain ,revenge , desire for recognition and power response to blackmail , loyality to others in the organizations .organizations must balance the need to access the information for conducting business with protecting this information from unauthorised access and to the secret information is considered as an external threat and it is also malicious threat to organization and that comes from people within the organization such as employees , former employees , contractors and bussiness associates . there are types of insider threats as threats occur for various reasons in some cases individuals use their access to sensitive information for personal or financial gain and they join the third parties such as other organizations or hacking groups and operate on their behalf to gain access from within the network of trust and share a sensitive information and another type of insider threat is referred to as logic bomb and in this harmful software is left running on computer systems by former employe and which cause the problems to complete disaster . insider threats can be intentional or unintentional and this term can be referred to individual who gain insider access using false information but who is not a true employee or an officer of the organization . Insider threats are very difficult to detect , identify and block the outside attacks consider a former employee using an unauthorized login and it wont raise the same security flag as an outsider attempts to gain the access to company secret information or compny network and for this reason insider threats are not detected before access is granted or damage is done . there are many more factors that make insider threats more difficult to detect as for one many individuals with authorized access are also aware of certain security measures which they must find a way to avoid detection and insider threats dont have to get around firewalls or other network based security measures as they work within the network and finally many organizations simply lack the visibility into users access and data activity ie required to sufficiently detect and defend against the insider threats and these are not only present in bussiness organizations but these threats are present in mordern security program so this is the reason why insiders are considered as threat to the organizations. Solution In number of government and private case studies include that the insiders are threat to the organizations as they knowingly participate in cyberattacks have broad range of motivations , financial gain ,revenge , desire for recognition and power response to blackmail , loyality to others in the organizations .organizations must balance the need to access the information for conducting business with protecting this information from u.

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Benzoic Acid is insoluble in nonpolar solvents like petroleumether, yet on the other hand biphenyl is very soluble in petroleumether. So dissolve your crude product in petroleum ether, then do avacume distilation. You can do a spectoscopic analysis of thesolution which remains in the vacume flask for traces ofbiphenyl. Solution Benzoic Acid is insoluble in nonpolar solvents like petroleumether, yet on the other hand biphenyl is very soluble in petroleumether. So dissolve your crude product in petroleum ether, then do avacume distilation. You can do a spectoscopic analysis of thesolution which remains in the vacume flask for traces ofbiphenyl..

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