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Lessons For Aspring Professional Accountants,primary And Secondary Schl Student by kalkulus: 2:55pm On May 04, 2016 |
Here we go! My name is nicknamed Kalkulus,i hereby voice out my intention to add value to your educational career through the right discipline you need to be above the rest or your peers i specialise on maths,Economics, Accounting for the secondary school levels also i am into teaching the professional level students who intend to write ICAN basically financial reporting and performance management, financial management. if you are interested either for home lessons or whatever, please drop your comments and my phone number is 08137424004 for you to call and make enquiry. i can deliver to your satisfaction whether at secondary school levels or tertiary institutions. feel free to call me whenever. Thanks Kalkulus |
Re: Lessons For Aspring Professional Accountants,primary And Secondary Schl Student by kalkulus: 1:49pm On May 06, 2016 |
Currently the department of debt servicing of the federal republic of Nigeria is planning to finance its major project in order to do this, it decided to sell its bonds with variable maturing rates. 1. How would this transaction be treated in the financial statements of the FGN? 2. What is the relevant IFRS/IAS for this transaction 3. what is the substance of this transaction |
Re: Lessons For Aspring Professional Accountants,primary And Secondary Schl Student by kalkulus: 7:03pm On May 08, 2016 |
all accounting students can use this as a guide for their study. The content of the document shows the full dose of the recent method adopted by the IFRS in preparing final accounts. check for the document to see. Kalkulus
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Re: Lessons For Aspring Professional Accountants,primary And Secondary Schl Student by kalkulus: 6:37pm On May 14, 2016 |
if there are any questions as to what i do exactly,you can email me or call me |
Re: Lessons For Aspring Professional Accountants,primary And Secondary Schl Student by kalkulus: 12:01pm On Jun 13, 2016 |
h(x) = 4√x / x^2 - 2 Let's see how this function will change with respect to x The quotient rule we call it shall change this function easier In order to do this; let's call the top U and the bottom V U = 4√x then it is 4x^1/2 V = x^2 - 2 The rule formula is V(du/dx) - U(dv/dx) / V^2 h'(x) = (x^2 - 2)(1/2 *4x^ -1/2 -1) - (4x^1/2)(2*x^2-1 - 0*2x^0-1) / (x^2 - 2)^2 = (x^2 -2)( 2x^ -1/2) - (4x^1/2)(2*x^1) - 0 /(x^2 - 2)^2 Expanding the brackets = (x^2 * 2x^-1/2) - 2(2x^ -1/2) - (4x^1/2 * 2x^1) / (x^2 -2)^2 = 2* x^(2+(-1/2) - 4x^-1/2 - (4*2*x^(1/2+1) / (x^2 - 2)^ 2 = 2x^3/2 - 4x^-1/2 - 8x^3/2 / (x^2 - 2) ^ 2 = 2√(x)^3 - 4/√x - 8√(x)^3 / (x^2 - 2) ^ 2 = 2 -8(√x^3) / (x^2 - 2) ^ 2 Answer is [ -6(√x^3) / (x^2 - 2)^2] I want you guys to give me your own answers. Have a nice day |
Re: Lessons For Aspring Professional Accountants,primary And Secondary Schl Student by kalkulus: 11:19pm On Jun 13, 2016 |
Science Students if you just know how to convert from radians to degrees and you don't know how the formula came about let me show you something I know you know that one complete revolution of a circle is equal to 360 ° which is equal to the circumference of a circle of 2πr Therefore 2πr = 360 Now radians by definition is measured by the ratio of the length of arc(2πr) divided by the radius(r) of the circle Let's use x to represent teta the measurement in radians So x = 2πr/r Note that the circumference of the circle has been broken to radians Therefore 2πr/ r (radians) = 360° Cancelling r we have 2π radians = 360° In order to get one radian we have to cancel both sides by 2π 2π radian/ 2π = 360°/2π Therefore 1 radian = 360°/2π = 180°/π This is how the measurement of 1 radian came about If you want to convert it back to degrees let me show you something From where I stopped that 1 radian = 180°/ π Cross multiply π to the radian side leaving 180° which we shall have ( π radian = 180°) Therefore 1 degree will be dividing both side by 180 We shall have [1° = π radian/ 180] The summary of the formulas Convert from radian to degrees [ 180°/π X x°] Convert from degree to radian [ π/180 x radians) Ask any questions because more proofs are coming |
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