Which of the following is equivalent to the expression (m + 3)4? 4c0m430 + 4c1m331 + 4c2m232 + 4c3m133 + 4c4m034 4c1m430 + 4c2m331 + 4c3m232 + 4c4m133 + 4c5m034 4c0m434 + 4c1m333 + 4c2m232 + 4c3m131 + 4c4m030 4c4m434 + 4c3m433 + 4c2m432 + 4c1m431 + 4c0m430 a is the right answer)4c0m430 + 4c1m331 + 4c2m232 + 4c3m133 + 4c4m0344c0m430 + 4c1m331 + 4c2m232 + 4c3m133 + 4c4m034 is the right answer

The correct answer is 4C0m430 + 4C1m331 + 4C2m232 + 4C3m133 + 4C4m034

4C0(m⁴)(3⁰) + 4C1(m³)(3¹) + 4C2(m²)(3²) + 4C3(m¹)(3³) + 4C4(m⁰3⁴)

Step-by-step explanation:

Using Pascal's triangle, going to the 4th line down, the coefficients are 1, 4, 6, 4 and 1.  This is the same as 4C0, 4C1, 4C2, 4C3, and 4C4.

In these expansions, the exponent for the first term of the binomial will start at 4 and decrease, while the exponent for the second term of the binomial will start at 0 and increase.

This gives us

4C0(m⁴)(3⁰) + 4C1(m³)(3¹) + 4C2(m²)(3²) + 4C3(m¹)(3³) + 4C4(m⁰3⁴).

b 1: 45 am

step-by-step explanation:

its that because if it was in the pm it would be 1345