Guy, stop this argument of which one is the best. The only thing you guys should be discussing about is how those people graduating from all our universities will secure a job after their university education.

Ok then, i think i will defend what I want anyday, anytime, and anywhere

@Carnal
I love her so much and i am ready to settle down with her. My family is not a problem because they will always support what I want. I think I can control her and she want to venture into business while I am still working. I work with a reputable organization in Abuja.

Ok. lets put it this way, she told me that the only relationship she want to enter now is the one that will lead to marriage. So she taking her time. but most of the time when i get to call her, she will always remind me that I should not be calling her as if we are dating already. I should only call her once in a while. in fact, she does the calling, any time i call her she will not pick but she will call back not too far from that time.

What if she is complaining that everything is happening so fast.

@segzi. why do you think so?

So how can i go about this. I met this lady not too long ago and i am interested in her. I want to marry her. But i have bn trying to proposing each time she will tell me she doesnt have time for that now

I think the important thing in family life is true love. If that exist between the two, then age is just a number.

Dont misunderstand everything, what i mean is that how will a guy that is 3years younger than a lady achieve his aim of proposing to that lady and winning her love.

How can a guy propose to a lady that is 3years older than him?

How can a guy propose to a lady that is 3years older than him?

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For Solved Past Questions In Mathematics
« on: Today at 03:50:02 PM »
Modify message


Indices


3³ ('3 cubed' or '3 to the power of 3') and 5² ('5 squared' or 5 'to the power' of 2) are example of numbers in index form.
3³ = 3×3×3
2¹ = 2
2² = 2×2
2³ = 2×2×2
etc.
The ² and ³ are known as indices. Indices are useful (for example they allow us to represent numbers in standard form) and have a number of properties.
Laws of Indices

There are several rules for dividing and multiplying numbers written in index form. These properties only hold, however, when the same number is being raised to a certain power. For example, we cannot easily work out what 2³×5² is, whereas we can simplify 3²×3³ .
Multiplication

When we multiply together index numbers, we add the powers. So:
ya × yb = ya+b
Examples

x2 × x3 = x5
54 × 5-2 = 52 (because 4 + (-2) = 2)
But there is no easy way of calculating 54 × 33 because 5 and 3 aren't the same number!
Division

When dividing index numbers, we subtract the power of the number we are dividing by from the power of the number being divided. So:
ya ÷ yb = ya - b
Examples

x2/x3 = x-1
72 ÷ 7-5 = 77
Brackets

(ya)b = ya×b
Examples

(x2)3 = x6
(53)2 = 56



for more mathematical problems and solutions visit http://all4math..com

For Solved Past Questions In Mathematics
« on: Today at 03:50:02 PM »
Modify message


Indices


3³ ('3 cubed' or '3 to the power of 3') and 5² ('5 squared' or 5 'to the power' of 2) are example of numbers in index form.
3³ = 3×3×3
2¹ = 2
2² = 2×2
2³ = 2×2×2
etc.
The ² and ³ are known as indices. Indices are useful (for example they allow us to represent numbers in standard form) and have a number of properties.
Laws of Indices

There are several rules for dividing and multiplying numbers written in index form. These properties only hold, however, when the same number is being raised to a certain power. For example, we cannot easily work out what 2³×5² is, whereas we can simplify 3²×3³ .
Multiplication

When we multiply together index numbers, we add the powers. So:
ya × yb = ya+b
Examples

x2 × x3 = x5
54 × 5-2 = 52 (because 4 + (-2) = 2)
But there is no easy way of calculating 54 × 33 because 5 and 3 aren't the same number!
Division

When dividing index numbers, we subtract the power of the number we are dividing by from the power of the number being divided. So:
ya ÷ yb = ya - b
Examples

x2/x3 = x-1
72 ÷ 7-5 = 77
Brackets

(ya)b = ya×b
Examples

(x2)3 = x6
(53)2 = 56



for more mathematical problems and solutions visit http://all4math..com

Indices


3³ ('3 cubed' or '3 to the power of 3') and 5² ('5 squared' or 5 'to the power' of 2) are example of numbers in index form.
3³ = 3×3×3
2¹ = 2
2² = 2×2
2³ = 2×2×2
etc.
The ² and ³ are known as indices. Indices are useful (for example they allow us to represent numbers in standard form) and have a number of properties.
Laws of Indices

There are several rules for dividing and multiplying numbers written in index form. These properties only hold, however, when the same number is being raised to a certain power. For example, we cannot easily work out what 2³×5² is, whereas we can simplify 3²×3³ .
Multiplication

When we multiply together index numbers, we add the powers. So:
ya × yb = ya+b
Examples

x2 × x3 = x5
54 × 5-2 = 52 (because 4 + (-2) = 2)
But there is no easy way of calculating 54 × 33 because 5 and 3 aren't the same number!
Division

When dividing index numbers, we subtract the power of the number we are dividing by from the power of the number being divided. So:
ya ÷ yb = ya - b
Examples

x2/x3 = x-1
72 ÷ 7-5 = 77
Brackets

(ya)b = ya×b
Examples

(x2)3 = x6
(53)2 = 56



for more mathematical problems and solutions visit http://all4math..com