What is (3g^4+5g^2h+1)-(3g^4-5g^2+8h) ?

The solution to (3g^4+5g^2h+1)-(3g^4-5g^2+8h) is 5g^2h+5g^2-8h+1

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simplify (3g^4+5g^2h+1)-(3g^4-5g^2+8h)

simplify

(3 g^{4} + 5 g^{2} h + 1) - (3 g^{4} - 5 g^{2} + 8 h)

5 g^{2} h + 5 g^{2} - 8 h + 1

Solution steps

(3 g^{4} + 5 g^{2} h + 1) - (3 g^{4} - 5 g^{2} + 8 h)

Apply rule:

(a) = a

(3 g^{4} + 5 g^{2} h + 1) = 3 g^{4} + 5 g^{2} h + 1

= 3 g^{4} + 5 g^{2} h + 1 - (3 g^{4} - 5 g^{2} + 8 h)

Apply the distributive law:

- (a - b) = - a + b

- (3 g^{4} - 5 g^{2} + 8 h) = - 3 g^{4} + 5 g^{2} - 8 h

= 3 g^{4} + 5 g^{2} h + 1 - 3 g^{4} + 5 g^{2} - 8 h

Group like terms

= 3 g^{4} - 3 g^{4} + 5 g^{2} h + 5 g^{2} - 8 h + 1

Add similar elements:

3 g^{4} - 3 g^{4} = 0

= 5 g^{2} h + 5 g^{2} - 8 h + 1

\frac{( x - 1 ) ( x + 2 )}{( x - 3 )} \geq 0

c^{3} + 8 d^{3}

- \frac{9}{4} v + \frac{4}{5} = \frac{7}{8}

What is (3g^4+5g^2h+1)-(3g^4-5g^2+8h) ?
The solution to (3g^4+5g^2h+1)-(3g^4-5g^2+8h) is 5g^2h+5g^2-8h+1