add: $(g^{2}-4g^{4}+5g + 9)+(-3g^{3}+3g^{2}-6)$\n1. rewrite terms that are subtracted as addition of the…

add: $(g^{2}-4g^{4}+5g + 9)+(-3g^{3}+3g^{2}-6)$\n1. rewrite terms that are subtracted as addition of the opposite.\n$g^{2}+(-4g^{4})+5g + 9+(-3g^{3})+3g^{2}+(-6)$\n2. group like terms.\n3. combine like terms.\n4. write the resulting polynomial in standard form.\ncomplete the steps to find the sum. what is the sum?\n$-7g^{4}+4g^{3}-3g^{2}+5g - 3$\n$-4g^{4}-3g^{3}+4g^{2}+5g + 3$\n$-4g^{4}+4g^{2}+14g - 6$\n$-3g^{4}+14g - 6$

add: $(g^{2}-4g^{4}+5g + 9)+(-3g^{3}+3g^{2}-6)$\n1. rewrite terms that are subtracted as addition of the opposite.\n$g^{2}+(-4g^{4})+5g + 9+(-3g^{3})+3g^{2}+(-6)$\n2. group like terms.\n3. combine like terms.\n4. write the resulting polynomial in standard form.\ncomplete the steps to find the sum. what is the sum?\n$-7g^{4}+4g^{3}-3g^{2}+5g - 3$\n$-4g^{4}-3g^{3}+4g^{2}+5g + 3$\n$-4g^{4}+4g^{2}+14g - 6$\n$-3g^{4}+14g - 6$

Answer

Explanation:

Step1: Rewrite subtraction as addition

We have ((g^{2}-4g^{4}+5g + 9)+(-3g^{3}+3g^{2}-6)=g^{2}+(-4g^{4})+5g + 9+(-3g^{3})+3g^{2}+(-6))

Step2: Group like - terms

((-4g^{4})+(-3g^{3})+(g^{2}+3g^{2})+5g+(9 - 6))

Step3: Combine like - terms

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

Answer:

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