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What is B over 3 plus b over 3 as math answer?

It is (B + b)/3.


How do you solve this equation B-3(B-4(1-B)) equals 54?

By following BODMAS, evaluate the inner brackets first, collecting terms together as you go: B - 3(B - 4(1 - B)) = 54 → B - 3(B - 4 + 4B) = 54 → B -3(5B - 4) = 54 → B - 15B + 12 = 54 → -14B = 42 → 14B = -42 → B = -3 Check by substituting back into the original equation: B - 3(B - 4(1 - B)) → -3 - 3(-3 - 4(1 - -3)) → -3 - 3(-3 - 4(4)) → -3 - 3(-3 - 16) → -3 - 3(-19) → -3 + 57 → 54 as required.


What are pointslope equations of the line going through -4 and -7 and 3 and 2?

Assuming the two points are (-4,-7) and (3,2) the equation for the slope would be (3-(-4))/(2-(-7)) which equals 7/9. If we use y=mx+b and the point (3,2) you get 2=(7/9)*3+b which simplifies to 2=2 1/3+b then by subtracting 2 1/3 from both sides you are left with b= -1/3. Thus the equation is y=7/9x-1/3.


A cube minus b cube a plus b the whole cube?

The expression "a cube minus b cube a plus b the whole cube" can be mathematically represented as ((a^3 - b^3)(a + b)^3). The difference of cubes (a^3 - b^3) can be factored as ((a - b)(a^2 + ab + b^2)). The expression ((a + b)^3) expands to (a^3 + 3a^2b + 3ab^2 + b^3). Thus, the overall expression combines these factors, but further simplification depends on the specific context or values of (a) and (b).


What is the answer to 3(b-1)?

The expression (3(b-1)) represents the product of 3 and the quantity (b-1). To simplify it, you can distribute the 3: (3(b-1) = 3b - 3). Therefore, the answer is (3b - 3).

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