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Popular >

(d^+2d+2)=x^+x+1

Solution

(d^{+} 2 d + 2) = x^{+} x + 1

Solution

x = 2 d + 1

Solution steps

(d^{+} \cdot 2 d + 2) = x^{+} x + 1

Switch sides

x^{+} x + 1 = (d^{+} \cdot 2 d + 2)

Simplify

x^{+} x + 1 : x^{1} + 1

Simplify

d^{+} \cdot 2 d + 2 : 2 d^{1} + 2

x^{1} + 1 = 2 d^{1} + 2

Move

1

to the right side

x^{1} = 2 d + 1

Simplify

x = 2 d + 1

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p, \frac{p}{q} = [(\frac{2}{3})]

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3 - 5 x = 3 x - 2 x

Frequently Asked Questions (FAQ)

What is the answer to (d^+2d+2)=x^+x+1 ?
The answer to (d^+2d+2)=x^+x+1 is x=2d+1