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	<title>Lukasz Faron &#187; Bookkeeping</title>
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		<title>Understanding the Benefits and Options of Section 125 Plans</title>
		<link>http://fotofaron.pl/understanding-the-benefits-and-options-of-section/</link>
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		<pubDate>Fri, 13 May 2022 23:00:22 +0000</pubDate>
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				<category><![CDATA[Bookkeeping]]></category>

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		<description><![CDATA[Content Debit Card Access Difference Between Social Security and Earnings on a W-2 Form Additional Topics Benefits included in section 125 A Section 125 Plan: The Overview for Employers As previously said, your employer is responsible for establishing the program....]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Debit Card Access</a></li>
<li><a href="#toc-1">Difference Between Social Security and Earnings on a W-2 Form</a></li>
<li><a href="#toc-2">Additional Topics</a></li>
<li><a href="#toc-5">Benefits included in section 125</a></li>
<li><a href="#toc-6">A Section 125 Plan: The Overview for Employers</a></li>
</ul>
</div>
<p><img class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,V2UgY2Fubm90IGNvbXBsZXRlIHRoaXMgcmVxdWVzdCwgcmVtb3RlIGRhdGEgY291bGQgbm90IGJlIGZldGNoZWQ=" width="254px" alt="is s125 and sec125 the same thing"/></p>
<p>As previously said, your employer is responsible for establishing the program. They also decide how much of your contribution they will match and what type of plan it will be. All aspects of administering your 401 are overseen by a full trustee, who takes control of the process. Banks have performed this in the past, but it is increasingly done by private firms that specialize in delivering financial services. In reality, many  of these accounts are handled by 401 suppliers that provide regular reporting on individual plans via online platforms. In 2008, the 401 account lost an average of 20-40% in value based on how actively the fund is invested in the stock market.</p>
<p>If the employer doesn’t follow this equitability rule, they could be subject to a 35% tax. A section 125 cafeteria plan offers a cost-effective benefits plan for companies. Due to the complexity of these plans and their compliance issues, contact a benefits administration professional who specializes in creating and administering these types of plans.</p>
<h2 id="toc-0">Debit Card Access</h2>
<p>The plan documents must specify the plan year, and the plan year may be changed only for a valid business purpose, such as to align with the health care provider&#8217;s benefit year. While sole proprietors cannot directly participate in the plan, they may legitimately employ their spouse and offer <a href="https://adprun.net/">https://adprun.net/</a> the spouse the benefits of the plan. In such instances, the employer must take care to ensure that the plan must be offered on a non-discriminatory basis. The employed spouse may be considered a highly-compensated employee and as such their contributions to the plan may be limited.</p>
<ul>
<li>As of 2009, the amount of information on your 401 report summary will be greater, including a more detailed account of the costs you pay to maintain it.</li>
<li>That means more money in your bank – an average of $115 per Section 125 plan participant, according to Investopedia.</li>
<li>Participants in a cafeteria plan must be permitted to choose among at least one taxable benefit and one qualified benefit.</li>
<li>An employee&#8217;s eligibility for an HSA depends on the use of a high deductible health plan.</li>
<li>Your ability to re-invest your 401 savings is, in part, limited by the action of your current or previous employer.</li>
<li>Group-term insurance is the term for the standard employer-based health insurance model, but in the case of cafeteria plans, this model is used for life insurance, not healthcare.</li>
</ul>
<p>While this could have been an unfortunate occurrence with no significant consequences, it resulted in the many individuals who were “accidentally” invested in real estate values that were primarily driven by <a href="https://adprun.net/cafeteria-plans/">is s125 and sec125 the same thing</a> market euphoria. These were undermined almost overnight when the magnitude of unsecured bad loans became apparent, wiping out a large portion of the value of the average person’s  largest investment asset.</p>
<h2 id="toc-1">Difference Between Social Security and Earnings on a W-2 Form</h2>
<p>This can result in sizable savings that can provide the majority of income over the course of retirement, which could last up to 30 or 40 years. Both scenarios are unlikely, and the number of middle-class investors in the stock and mutual fund markets will likely depend on how severe the crisis is. Businesses will continue to provide 401 plans for those who are fortunate enough to keep their jobs . Even if they do not contribute, the majority of employees who earn more than the minimum wage expect their employers to at the very least pay to have the account set up on their behalf.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="data:image/jpeg;base64,V2UgY2Fubm90IGNvbXBsZXRlIHRoaXMgcmVxdWVzdCwgcmVtb3RlIGRhdGEgY291bGQgbm90IGJlIGZldGNoZWQ=" width="254px" alt="is s125 and sec125 the same thing"/></p>
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		<title>The accounting equation can be expressed The accounting equation can be expressed as Assets Liabilities = Owner&#8217;s</title>
		<link>http://fotofaron.pl/the-accounting-equation-can-be-expressed-the/</link>
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		<pubDate>Thu, 20 May 2021 14:39:09 +0000</pubDate>
		<dc:creator>main_wp_admin</dc:creator>
				<category><![CDATA[Bookkeeping]]></category>

		<guid isPermaLink="false">http://fotofaron.pl/?p=593</guid>
		<description><![CDATA[Content Fundamental Accounting Principles Share Question Explaining Accounting Equation Assets = Liabilities + Owner&#8217;s Equity_ Examples of Accounting Equation in the following topics: Explore resources How to Journalize Notes Payable to Accounts Payable The working capital formula is Current Assets...]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Fundamental Accounting Principles</a></li>
<li><a href="#toc-1">Share Question</a></li>
<li><a href="#toc-2">Explaining Accounting Equation</a></li>
<li><a href="#toc-3">Assets = Liabilities + Owner&#8217;s Equity_</a></li>
<li><a href="#toc-4">Examples of Accounting Equation in the following topics:</a></li>
<li><a href="#toc-5">Explore resources</a></li>
<li><a href="#toc-6">How to Journalize Notes Payable to Accounts Payable</a></li>
</ul>
</div>
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" width="255px" alt="current"/></p>
<p>The working capital formula is Current Assets – Current Liabilities. Economic analysts can get a clearer idea of how to use profits for various things like dividends which are reinvested into the firm or kept as cash by breaking  down equity into smaller parts. Harold Averkamp has worked as a university accounting instructor, accountant, and consultant for more than 25 years. He is the sole author of all the materials on AccountingCoach.com. The actual worth of the owner’s stake/ the Net worth of the business.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width="254px" alt="current assets"/></p>
<p>Need a deep-dive on the concept behind this application? Learn more about this topic, accounting and related others by exploring similar questions and additional content below. While very small or simple businesses can sometimes make single-entry accounting work, everyone else is wise to use the double-entry accounting—in part because it has error-avoidance built right in. Accounting equation explanation with examples, accountingcoach.com. A statement of owner&#8217;s equity reports the changes in the owner&#8217;s equity for a period of time.</p>
<h2 id="toc-0">Fundamental Accounting Principles</h2>
<p>C is  or owners contribution which is also termed as equity or owners claim. This is the total value of an organisation that is expressed as dollars. It is essentially the amount that a company must be left with when that company has liquidated every asset that it owns and has cleared its dues or debts. The amount that is left is returned to stakeholders. Yes the owner also has a claim to the property for property invested into their business and any increases or decreases resulting from operating the business.</p>
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<h3>What are the 3 accounting concepts?</h3>
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<ul>
<li>Accruals Concept. Revenue is recognized when earned, and expenses are recognized when assets are consumed.</li>
<li>Conservatism Concept.</li>
<li>Consistency Concept.</li>
</ul>
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</div>
<p><a href="https://english-poems.com/poems/mei-mei-berssenbrugge-forms-of-politeness">https://english-poems.com/poems/mei-mei-berssenbrugge-forms-of-politeness</a> are what it costs the business to operate and provide the aforementioned product or service. The relationship between revenues and expenses is simple. If revenues are greater than expenses, the business makes a profit. If revenues are less than expenses, the business incurs a loss.</p>
<h2 id="toc-1">Share Question</h2>
<p>AOCIL is added for income or subtracted for loss. Retained Earnings is Beginning Retained Earnings + Revenue – Expenses – Dividends – Stock Repurchases. Accounting equation is also called balance sheet equation and fundamental accounting equation.</p>
<p>X ends up with large profits and issues a $10,000 dividend to its shareholders. X purchases new equipment worth $2,000 which decreases its assets and increases its assets. In a double-entry system, both revenue and expense are recorded as capital. This means upon earning revenue a Credit entry, whereas when costs are incurred a Debit entry is recorded. It can be seen that the value for both sides of the equation is the same. This is because we are dealing with the same thing from two different perspectives – the value of the investment in the business and the value of the owners’ ownership . The following T-accounts may help you to learn these ‘golden rules’ of double-entry bookkeeping.</p>
<h2 id="toc-2">Explaining Accounting Equation</h2>
<p>Remember we previously discussed ’s Equity (“Ma Capital”) and also her four kids Revenue, Investment, Expense, and Draws. If you recall, we learned that revenues and additional owner  investments increase owner’s equity while expenses and draws decrease owner’s equity. If income exceeds expenses, the business makes a profit and the owner’s equity increases. The accounting equation states that the amount of assets must be equal to liabilities plus shareholder or owner equity. In this expanded accounting equation, CC, the Contributed Capital or paid-in capital, represents Share Capital.</p>
<p>Is he aware of what happens in mathematics? Do you know if you will pass on this item level whenever you make? It was removed because it moved inside of the question. The choice of the present is our main solution to our portion.</p>
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		<title>Double declining balance depreciation definition</title>
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		<pubDate>Sat, 23 Jan 2021 00:32:36 +0000</pubDate>
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				<category><![CDATA[Bookkeeping]]></category>

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		<description><![CDATA[Content Double declining balance depreciation definition How to calculate DDB depreciation Double Declining Balance Depreciation Template Double-Declining Depreciation Formula Definition of Double Declining Balance Method Double-Declining Balance vs. The Straight-Line Method To create a depreciation schedule, plot out the depreciation...]]></description>
				<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Content</p>
<ul class="toc_list">
<li><a href="#toc-0">Double declining balance depreciation definition</a></li>
<li><a href="#toc-1">How to calculate DDB depreciation</a></li>
<li><a href="#toc-2">Double Declining Balance Depreciation Template</a></li>
<li><a href="#toc-3">Double-Declining Depreciation Formula</a></li>
<li><a href="#toc-4">Definition of Double Declining Balance Method</a></li>
<li><a href="#toc-7">Double-Declining Balance vs. The Straight-Line Method</a></li>
</ul>
</div>
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" width="253px" alt="double declining balance method"/></p>
<p>To create a depreciation schedule, plot out the depreciation amount each year for the entire recovery period of an asset. If you’re brand new to the concept, open another tab and check out our complete guide to depreciation. Then come back here—you’ll have the background knowledge you need to learn about double declining balance. Most assets are used consistently over their useful life; thus, depreciating them at an accelerated rate does not make sense. Salvage ValueSalvage value or scrap value is the estimated value of an asset after its useful life is over. For example, if a company&#8217;s machinery has a 5-year life and is only valued $5000 at the end of that time, the salvage value is $5000.</p>
<p>Straight line depreciation are commonly used to calculate depreciation. Note that in Year 7, the depreciation expense is capped at $2,429 to prevent the book value of the generator from falling below the scrap value of the <a href="https://www.bookstime.com/articles/double-declining-balance-method">double declining balance method</a> asset ($50,000). Once you fully depreciate the asset&#8217;s value, you have to record the salvage value of the asset and close the account. Now, for applying the double-declining balance method, calculate the SLDP first.</p>
<h2 id="toc-0">Double declining balance depreciation definition</h2>
<p>Stop Calculating depreciation in the year after the depreciable cost falls below the salvage value of the vehicle. Helpful tips for the small business owner to survive a bear market, rising inflation and a possible recession. If you miss the tax filing deadline, you will be subject to failure-to-file penalties. To avoid this, you should file an extension prior to the deadline. Extensions allow extra time to file a tax return, but it does not give you extra time to pay. Having a PTIN alone isn&#8217;t an indication of a tax preparer&#8217;s skills or experience, but it does show they&#8217;ve at least complied with the minimum requirements to charge for their services.</p>
<ul>
<li>Next year when you do your calculations, the book value of the ice cream truck will be $18,000.</li>
<li>Consider a widget manufacturer that purchases a $200,000 packaging machine with an estimated salvage value of $25,000 and a useful life of five years.</li>
<li>However, a new business brings the responsibility of managing the fundamental and technical aspects of marketing, finance, etc.</li>
<li>A half-year convention for depreciation is a depreciation schedule that treats all property acquired during the year as being acquired exactly in the middle of the year.</li>
</ul>
<p>In that year, the amount to be depreciated will be the difference between the book value of the asset at the beginning of the year and its final salvage value . DDB depreciation is less advantageous when a business owner wants to spread out the tax benefits of depreciation over the useful life of a product. This is preferable for businesses that may not be profitable yet and therefore may not be able to capitalize on greater depreciation write-offs, or businesses that turn equipment over quickly.  The DDB depreciation method is easy to implement and track in most accounting software.</p>
<h2 id="toc-1">How to calculate DDB depreciation</h2>
<p>If your business invests in solar energy property, fuel cells, small wind turbines, you may qualify for federal renewable energy tax credits. Similarly, credits are available for business vehicles that use electricity or an alternative fuel source. Under straight-line depreciation, the depreciation expense would be $4,600 annually—$25,000 minus $2,000 x 20%. This post is to be used for informational purposes only and does not constitute legal, business, or tax advice. Each person should consult his or her own attorney, business advisor, or tax advisor with respect to matters referenced in this post. Bench assumes no liability for actions taken in reliance upon the information contained herein.</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://www.bookstime.com/wp-content/uploads/2022/07/accounting-in-san-diego-bookkeeping-and-tax-services-768x510-1.webp" width="256px" alt="double declining balance method"/></p>
<p>Depreciation is the process by which a particular asset&#8217;s value is written off over a period of years. You can use several methods to calculate the annual depreciation value of a specific asset. Acceleration means you are initially covering more “ground” over a shorter period of time.</p>
<h2 id="toc-2">Double Declining Balance Depreciation Template</h2>
<p>If you start writing off your asset early on, your tax obligation will reduce significantly. With every passing year, the income coming from that asset will also decrease. However, a new business brings the responsibility of managing the fundamental and technical aspects of marketing, finance, etc. You will have to learn about the intricacies and functioning of these key divisions that will drive your company&#8217;s growth. It&#8217;s important to note that the Double Declining Balance Method should be consistently applied yearly and disclosed in the financial statements to provide transparency to investors and other stakeholders. Take the $9,000 would-be depreciation expense and figure out what it is as a percentage of the total amount subject to depreciation.</p>
<div style='border: black dashed 1px;padding: 11px;'>
<h3>What Is Depreciation? And How Do You Calculate It? &#8211; NewsPatrolling</h3>
<p>What Is Depreciation? And How Do You Calculate It?.</p>
<p>Posted: Sun, 25 Dec 2022 11:36:11 GMT [<a href='https://news.google.com/__i/rss/rd/articles/CBMiTGh0dHBzOi8vbmV3c3BhdHJvbGxpbmcuY29tL3doYXQtaXMtZGVwcmVjaWF0aW9uLWFuZC1ob3ctZG8teW91LWNhbGN1bGF0ZS1pdC_SAQA?oc=5' rel="nofollow">source</a>]</p>
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<p>Don’t worry—these formulas are a lot easier to understand with a step-by-step example. Recovery period, or the useful life of the asset, is the period over which you’re depreciating it, in years. However, the management teams of public companies tend to be short-term oriented due to the requirement to report quarterly earnings (10-Q) and uphold their company’s share price. Since public companies are incentivized <a href="https://www.bookstime.com/">https://www.bookstime.com/</a> to increase shareholder value , it is often in their best interests to recognize depreciation more gradually using the straight-line method. In addition, capital expenditures consist of not only the new purchase of equipment, but also the maintenance of the equipment. However, one counterargument is that it often takes time for companies to utilize the full capacity of an asset until some time has passed.</p>
<h2 id="toc-3">Double-Declining Depreciation Formula</h2>
<p>Double declining balance depreciation is an accelerated depreciation method that can depreciate assets that lose value quickly. While you don’t calculate salvage value up front when calculating the double declining depreciation rate, you will need to know what it is, since assets are depreciated until they reach their salvage value. While some accounting software applications have fixed asset and depreciation management capability, you’ll likely have to manually  record a depreciation journal entry into your software application. If you file estimated quarterly taxes, you’re required to predict your income each year. Since the double declining balance method has you writing off a different amount each year, you may find yourself crunching more numbers to get the right amount.</p>
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