What is sentencing for a 2C:28-4B
12-2c = 2c add 2c to both sides 12 = 4c divide both sides by 4 3 = c
To determine the degree of the polynomial (5a^2bc + 6a^2b^3c - 7b^2c^7), we need to find the term with the highest total degree. The degrees of the individual terms are as follows: (5a^2bc) has a degree of 4 (2 from (a^2), 1 from (b), and 1 from (c)), (6a^2b^3c) has a degree of 6 (2 from (a^2), 3 from (b^3), and 1 from (c)), and (-7b^2c^7) has a degree of 9 (2 from (b^2) and 7 from (c^7)). Therefore, the polynomial's degree is 9.
1-2c = -1
4a*2c=8ac
1
1 degree.
the greatest common factor of 2c squared times 2c is 2c
Start by multiplying with 9 and divide by 5. Then add 32 to the answer. In this case the answer is 35 degree fahrenheit.
12-2c = 2c add 2c to both sides 12 = 4c divide both sides by 4 3 = c
2417-2c = 2415
-2c
4a-2c = 2
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2c+4c-3c+5c = 6c +2c = 8c
4c-7 = 2c+11 4c-2c = 11+7 2c = 18 c = 9
To determine the degree of the polynomial (5a^2bc + 6a^2b^3c - 7b^2c^7), we need to find the term with the highest total degree. The degrees of the individual terms are as follows: (5a^2bc) has a degree of 4 (2 from (a^2), 1 from (b), and 1 from (c)), (6a^2b^3c) has a degree of 6 (2 from (a^2), 3 from (b^3), and 1 from (c)), and (-7b^2c^7) has a degree of 9 (2 from (b^2) and 7 from (c^7)). Therefore, the polynomial's degree is 9.
1-2c = -1