What is expand resolver(2x+y-4=0,2x+4y+5=0) ?

The solution to expand resolver(2x+y-4=0,2x+4y+5=0) is 2e^2lr^2sovx+e^2lr^2sovy-4e^2lr^2sov=0

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expand resolver(2x+y-4=0,2x+4y+5=0)

expand

reso l v er (2 x + y - 4 = 0, 2 x + 4 y + 5 = 0)

2 e^{2} l r^{2} so vx + e^{2} l r^{2} so v y - 4 e^{2} l r^{2} so v = 0

Solution steps

reso l v er (2 x + y - 4 = 0, 2 x + 4 y + 5 = 0)

= ee l rrso v (2 x + y - 4 \cdot 0 \cdot 2 =, x + 4 y + 5 \cdot 0 =)

Distribute parentheses

reso l v er \cdot 2 x + reso l v ery + reso l v er (- 4 = 0, 2 x) + reso l v er \cdot 4 y + reso l v er \cdot 5 = 0

Apply minus-plus rules

+ (- a) = - a

2 ee l rrso vx + ee l rrso v y - 4 ee l rrso v = 0, 2 x + 4 ee l rrso v y + 5 ee l rrso v = 0

Expand

2 ee l rrso vx + ee l rrso v y - 4 ee l rrso v : 2 e^{2} l r^{2} so vx + e^{2} l r^{2} so v y - 4 e^{2} l r^{2} so v

2 e^{2} l r^{2} so vx + e^{2} l r^{2} so v y - 4 e^{2} l r^{2} so v = 0

\frac{61 ( 6 x - 1 ) ^{2}}{4}

3 x^{2} (x^{2})

(27 a^{4} b^{5}) (8 a^{2} b)

(π + 11)^{2}

(- 1, - 3) y (- 1, 1)

What is expand resolver(2x+y-4=0,2x+4y+5=0) ?
The solution to expand resolver(2x+y-4=0,2x+4y+5=0) is 2e^2lr^2sovx+e^2lr^2sovy-4e^2lr^2sov=0