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[Herbie]

Factorise 4a^2-b^2-2a-b completely, can help?

[MathIzzzFun]

Herbie:

Factorise 4a^2-b^2-2a-b completely, can help?

Hi
4a^2-b^2 =(2a+b)(2a-b)
4a^2-b^2-2a-b= (2a+b)(2a-b)-(2a+b) =(2a+b)(2a-b-1)

cheers.

[Herbie]

Thanks mathizzfun


I hv another qn

Given tat x=5 10^4 and y=610^-3

FIND 1/X +2Y
thanks

[ppspbubble]

Rick sold a total of 90 chickens and ducks. He earned a total of $4 in every duck he sold and lost $2 on every chicken he sold. On the whole, he earned a total of $222. How many ducks and chickens did he sell?

[ppspbubble]

Rick sold a total of 90 chickens and ducks. He earned a total of $4 in every duck he sold and lost $2 on every chicken he sold. On the whole, he earned a total of $222. How many ducks and chickens did he sell?

[libran269]

67 Ducks and 23 Chickens

[MathIzzzFun]

ppspbubble:

Rick sold a total of 90 chickens and ducks. He earned a total of $4 in every duck he sold and lost $2 on every chicken he sold. On the whole, he earned a total of $222. How many ducks and chickens did he sell?

Hi

number of ducks = [(90x4)-222]/6 = 23
number of chickens = 90 - 23 = 67

cheers.

[MathIzzzFun]

Herbie:

Thanks mathizzfun


I hv another qn

Given tat x=5 *10^4 and y=6*10^-3

FIND 1/X +2Y
thanks

Hi

x = 5 *10^4
1/x = 1/(5 *10^4) = 0.2 * 10^-4 = 2 * 10^-5
2y = 12 *10^-3 = 1200 * 10^-5
1/x + 2y = 2 * 10^-5 + 1200 * 10^-5 = 1202 * 10^-5 = 1.202 x 10^-2

cheers.

[ongmt]

Jason, Edward and Sam had total $837. Jason had the least amont of money. Ratio of Edward money to Sam money was 4:3 at first. Jason and edward spent 1/3 of their money. Given that the 3 boys had $648 left, how much did Jason have at first? :?


Plse help. Thks

[josephgiri]

ongmt:

Jason, Edward and Sam had total $837. Jason had the least amont of money. Ratio of Edward money to Sam money was 4:3 at first. Jason and edward spent 1/3 of their money. Given that the 3 boys had $648 left, how much did Jason have at first? :?


Plse help. Thks

==========
Amt spent by J and E -> $837 - $648 = $189
Initial total of J and E -> $189 x 3 = $567
Initial amount of S -> $837 - $567 = $270

At first, E:S -> 4:3
3u -> $270
1u -> $90
4u -> $360

At first, J -> $567 - $360 = $207
==========

Cheers