The expression (9c \times 4e) represents the multiplication of two terms: (9c) and (4e). To multiply them, you multiply the coefficients (9 and 4) and then combine the variables. This results in (36ce). So, (9c \times 4e = 36ce).
27ce
To find the product of 9c and 9e, you multiply the coefficients and the variables separately. The coefficients (9 and 9) multiply to give 81, and the variables (c and e) combine to give ce. Therefore, 9c x 9e equals 81ce.
To multiply the expressions (6c) and (4e), you simply multiply the coefficients (numbers) together and then combine the variables. This results in (6 \times 4 = 24), so (6c \times 4e = 24ce). Therefore, the final answer is (24ce).
To multiply the expressions (3c) and (4e), you simply multiply the coefficients (3 and 4) and then combine the variables. This gives you (3 \times 4 = 12), so the result is (12ce).
4,000,000 in Scientific Notation = 4 x 10^6 or 4e+6
4e+0 x 4e+0 x 4e+0 = 6.4e+1
9c times 5e = 45ce simplified
27ce
It is 63ce.
if: f(x) = x3 - 4xe-2x Then: f'(x) = 3x2 - [ 4e-2x + 2(4x / -2x) ] = 3x2 - 4e-2x + 4
To multiply the expressions (6c) and (4e), you simply multiply the coefficients (numbers) together and then combine the variables. This results in (6 \times 4 = 24), so (6c \times 4e = 24ce). Therefore, the final answer is (24ce).
4e+0 x 6e+0 = 2.4e+1
To multiply the expressions (3c) and (4e), you simply multiply the coefficients (3 and 4) and then combine the variables. This gives you (3 \times 4 = 12), so the result is (12ce).
9C = 234
To multiply 9c by 9e, you multiply the coefficients (9 and 9) and then multiply the variables (c and e). This results in ( 81 ) for the coefficients and ( ce ) for the variables. Therefore, ( 9c \times 9e = 81ce ).
-6(a-3b-9c)
18 degrees, C