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**FailureCode**

Posted on Jul 02, 2009

Hi,

a 6ya expert can help you resolve that issue over the phone in a minute or two.

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Posted on Jan 02, 2017

y = x+1

y = (4) + 1

y = 5

y = x + 1

y = (-4) + 1

y = -3

2y - 2 = 2x

2y - 2 = 2 (4)

2y - 2 = 8

2y - 2 + 2 = 8 + 2

2y = 10

2y/2 = 10/2

y = 5

2y - 2 = 2(-4)

2y - 2 = -8

2y -2 + 2 = -8 + 2

2y = -6

2y / 2 = -6 /2

y = -3

The results are the same, implying that they are the same line.

Why?

2y - 2 = 2x

2y - 2 + 2 = 2x + 2

2y = 2x + 2

divide everything by 2

y = x + 1

Good luck,

Paul

y = (4) + 1

y = 5

y = x + 1

y = (-4) + 1

y = -3

2y - 2 = 2x

2y - 2 = 2 (4)

2y - 2 = 8

2y - 2 + 2 = 8 + 2

2y = 10

2y/2 = 10/2

y = 5

2y - 2 = 2(-4)

2y - 2 = -8

2y -2 + 2 = -8 + 2

2y = -6

2y / 2 = -6 /2

y = -3

The results are the same, implying that they are the same line.

Why?

2y - 2 = 2x

2y - 2 + 2 = 2x + 2

2y = 2x + 2

divide everything by 2

y = x + 1

Good luck,

Paul

Feb 07, 2017 | The Office Equipment & Supplies

x^2+13x+15=0

Recall (x+a)^2=x^2+2ax+a^2

Write x^2+2*(13/2)x+15, and compare the terms in x.**a=13/2**

x^2+13x+15=x^2+2(13/2)x**+(13/2)^2-(13/2)^2**+15

The first three terms are the expansion of** (x+13/2)^2**

You expression is equivalent to

(x+13/2)^2-[(13/2)^2-15]=(x+13/2)^2-[SQRT(109)/2]^2

Use the identity for the difference of two squares a^2-b^2=(a-b)(a+b)

This gives

x^2+13x+15=(x+13/2)^2-[SQRT(109)/2]^2=

**[x+13/2 -SQRT(109)/2][x+13/2+SQRT(109)/2]**

The polynomial can be written as (x-a)(x-b) (Note a has nothing to do with the one used above to complete the square. You can use any name for the roots, x_1, x_2, anything.

The two roots are on the screen captures below.

PS. I prefer to manipulate exact expressions with radicals. If you do not like it use the decimal approximations.

Recall (x+a)^2=x^2+2ax+a^2

Write x^2+2*(13/2)x+15, and compare the terms in x.

x^2+13x+15=x^2+2(13/2)x

The first three terms are the expansion of

You expression is equivalent to

(x+13/2)^2-[(13/2)^2-15]=(x+13/2)^2-[SQRT(109)/2]^2

Use the identity for the difference of two squares a^2-b^2=(a-b)(a+b)

This gives

x^2+13x+15=(x+13/2)^2-[SQRT(109)/2]^2=

The polynomial can be written as (x-a)(x-b) (Note a has nothing to do with the one used above to complete the square. You can use any name for the roots, x_1, x_2, anything.

The two roots are on the screen captures below.

PS. I prefer to manipulate exact expressions with radicals. If you do not like it use the decimal approximations.

Jan 18, 2014 | Texas Instruments TI-84 Plus Calculator

Hi,

**
ZIP Codes & Phone Area Code of the**** City of ****
Makati..**

Location ZIP Code Phone Area Code

Location ZIP Code Phone Area Code

Ayala-Paseo de Roxas

1226

2

Bangkal

1233

2

Bel-air

1209

2

Cembo

1214

2

Comembo

1217

2
Dasmarinas Village North
1221
2

Dasmarinas Village South

1222

2

Forbes Park North

1219

2

Forbes Park South

1220

2

Fort Bonifacio Naval Stn.

1202

2

Fort Bonifacio (Camp)

1201

2

Greenbelt

1228

2

Guadalupe Nuevo

1212

2
Guadalupe Viejo
1211
2
Kasilawan
1206
2
La Paz-Singkamas-Tejeros
1204
2
Legaspi Village
1229
2
Magallanes Village
1232
2
Makati Commercial Ctr.
1224
2
Makati CPO + Buendia Ave
1200
2
Olympia & Carmona
1207
2
Palanan
1235
2
Pasong Tamo & Ecology Vill
1231
2
Pembo
1218
2
Pinagkaisahan-Pitogo
1213
2
Pio del Pilar
1230
2
Poblacion
1210
2
Rembo (East)
1216
2
Rembo (West)
1215
2
Salcedo Village
1227
2
San Antonio Village
1203
2
San Isidro
1234
2
San Lorenzo Village
1223
2
Sta. Cruz
1205
2
Urdaneta Village
1225
2

Valenzuela, Santiago, Rizal

1208
2

Thanks for using FixYa.

Jun 22, 2011 | Computers & Internet

I don think u are in the right way to program the Matrix in C language, i found a lot of syntax error in your code, but nevermind i had correct it for u. Maybe still need a little correction for your own. Following code:

void matrix(int a[2][2],int b[2][2],int c[2][2]);

main()

{

int a[2][2]={{3,3},{4,4}};

int b[2][2]={{1,1},{2,2}};

int c[2][2]={0},i,j;

matrix(a,b,c);

printf("product of 2 matrix is");

for(i=0;i<2;i++)

{

for(j=0;j<2;j++)

printf(" %d",c[i][j]);

printf(" ");

}

}

void matrix(int a[2][2],int b[2][2],int c[2][2])

{

int row,col,sum1=0,sum2=0;

for(col=0;col<2;col++)

{

row=0;

sum1=(a[row][col]*b[row][col])+(a[row][col]*b[row+1][col]);

c[row][col]=sum1;

sum2=(a[row+1][col]*b[row][col])+(a[row+1][col]*b[row+1][col]);

c[row+1][col]=sum2;

}

}

void matrix(int a[2][2],int b[2][2],int c[2][2]);

main()

{

int a[2][2]={{3,3},{4,4}};

int b[2][2]={{1,1},{2,2}};

int c[2][2]={0},i,j;

matrix(a,b,c);

printf("product of 2 matrix is");

for(i=0;i<2;i++)

{

for(j=0;j<2;j++)

printf(" %d",c[i][j]);

printf(" ");

}

}

void matrix(int a[2][2],int b[2][2],int c[2][2])

{

int row,col,sum1=0,sum2=0;

for(col=0;col<2;col++)

{

row=0;

sum1=(a[row][col]*b[row][col])+(a[row][col]*b[row+1][col]);

c[row][col]=sum1;

sum2=(a[row+1][col]*b[row][col])+(a[row+1][col]*b[row+1][col]);

c[row+1][col]=sum2;

}

}

Sep 10, 2009 | Intel Computers & Internet

Not possible on this product. You need to have a special software hack to get that type of region free operation. The web lists a website in england that says they can do it. I cannot verify this claim. I hope this information helps you with your problem.

Apr 22, 2009 | Philips Magnavox MWR20V6 DVD Recorder/VCR

Try this.

1. From the standby screen, select Menu.

2. Select Settings

3. Select Initial Setup

4. Select Master Reset

5. Enter the security code, then select Yes to reset the device. Note: The default security code is 000000

1. From the standby screen, select Menu.

2. Select Settings

3. Select Initial Setup

4. Select Master Reset

5. Enter the security code, then select Yes to reset the device. Note: The default security code is 000000

Feb 02, 2009 | Motorola Mobility SLVR L7 Cellular Phone

Here is the manual

http://www.solidsignal.com/manuals/URC-3021%20Remote.pdf

and your code is

Magnavox 0054, 0706, 0030, 1454, 1254

http://www.solidsignal.com/manuals/URC-3021%20Remote.pdf

and your code is

Magnavox 0054, 0706, 0030, 1454, 1254

Dec 16, 2008 | One For All URC-3021 Remote Control

its not possible

Dec 06, 2008 | Nokia 1100

can't quite make out the detail on buttons on the image I have of your calculator but here goes.

say for example, the geometric mean of 2 × 3 × 6 × 8 is the 4th root of 288, or approximately 4.12.

enter nth root first, in this case 4 then shift then root symbol then open bracket, 2x3x6x8, close bracket then = ,

should give you 4.1195 etc

say for example, the geometric mean of 2 × 3 × 6 × 8 is the 4th root of 288, or approximately 4.12.

enter nth root first, in this case 4 then shift then root symbol then open bracket, 2x3x6x8, close bracket then = ,

should give you 4.1195 etc

Jun 04, 2008 | Casio FX-300MS Calculator

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