JAMB PAST QUESTION (MATHEMATICS)

THE SECRET REVEALED

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A SHORT VIDEO ON THE SOLUTION OF QUADRATIC EQUATION

The video below explains how to solve quadratic equations by factorization method. It is a short clip that explains the trick behind the said concept. Note: Not all quadratic equations are "factor-able". so watch the video over time to understand how to manipulate quadratic equations by factorization. Try your practice question with the video tutorial as a guide. Take your assignment any day of your chioce upon completion of your practice question, write your assignment by clicking on PROCEED TO MY ASSIGNMENT PORTAL. NOW, ITS YOUR TURN TO TO SOLVE THESE PRACTICE QUESTIONS USING FACTORIZATION METHOD Good luck! After practiving those question, you can check tutors practice-question solutions here If you are comfortable with those practice questions, why not try something different?, Think of submitting your assignment to your tutor. If you are ready, Click on: PROCEED TO MY ASSIGNMENT PORTAL but if you are in doubt, keep practicing your...

THE POWER OF GOGGLE DRIVE.

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SOLUTION OF IQ TEST USING SIMULTANEOUS EQUATION

Solution Let a, b,c and d go into the boxes respectively as show below. From the row 1 of the diagram, a+b=8--------(1) from column 1 of the diagram, a+c=13-------(2) from row 2 of the diagram, c-d=6--------(3) from column 2 of the diagram, b+d=8------(4) equating (1) and (4) a+b=b+d a=b-b+d therefore, a=d----(5) from equation (2) a=13-c----(6) since a=d, (6) becomes d=13-c c+d=13---(7) solving equation 3 and 7, i.e c+d=13-------(7) c-d=6---------(3) adding equation 7 and 3 above, we have; 2c=19 C=19/2 C=9.5 Substitute the value of c in (7) 9.5+d=13 d=13-9.5 d=3.5 recall that in equation 5, a=d since d=3.5, a=3.5 from equation 4, b=8-d since d=3.5 b=8-3.5 b=4.5 so the numbers that must go inside the boxes are 3.5,4.5,9.5 and 3.5 as shown below Leave a comment and Share to your friends. We do your assignment for free. Send us your mathemati...

A VIDEO ON TRIGONOMETRIC PROOF

The video below shows how to prove the trigonometric function mentioned above. From the video, it can be seen that -------(1) Making the subject of the formula, from (1), we have that . similarly, now, let us use (1) as a referral equation, i.e, Dividing all through by , we have that, Therefore, ------(2) Similarly, dividing (1) by , we have; ...

HARDER PROBLEMS ON AREA AND PERIMETER OF RECTANGLES

The basic formula for Finding the area and perimeter of a rectangle is written to help you know the appropriate formula to use when dealing with harder problems on area and perimeter of a rectangle. AREA OF A RECTANGLE An area (A) of a rectangle is a space covered by that rectangle.The area is given by; A=L*W where A=area,L=length of the rectangle,W=width of the rectangle. EXAMPLE 1: Find the area of a rectangle given that its length and width is 4cm and 2cm respectively. Solution . A=L*W but L=4cm,W=2cm Therefore, A=4cm*2cm A=8cm^2 The area of the rectangle is 8cm*2 EXAMPLE 2: Find the length of a rectangle given that its area is 8cm^2 and its width is 2cm. SOLUTION A=L*W from the question,A=8cm^2 and W=2cm Then, 8=L*2 8=2L divide both side by 2 8/2 = 2L/2 4=L i.e, L=4cm. The length of the rectangle is 4cm. PERIMETER OF A RECTANGLE. Perimeter (P) of a rectangle is the sum of the f...

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