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The expression is x/y3 - f.
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What is Celsius to Fahrenheit conversion equation?
To convert between degrees Fahrenheit (°F) and degrees Celsius (°C), use: °C = (°F - 32) x 5/9 = (°F - 32) / 1.8 °F = (9/5 x °C) + 32 = (1.8 x °C) + 32 These equations are exact.
How do you determine height of a cube given base and volume?
volume is length X width X height. so, divide the volume by the base.
What is the root of 100?
The function f(x)=100 has no roots, as f(x) never equals 0. The square root of 100 is 10. The cube root of 100 is about 4.64.
How do you solve 15-x cubed?
Divide the other side of the equation by 15 and then get the cube root of it. For example if 15X^3 = 1875 then X^3 = 1875 / 15 = 125 th cube root of 125 = 5
What is the approximation for the cube root of 8132?
203 = 8000 Let f(x) = 8132 - x3 then f'(x) = the derivative of f(x) = -3x2 Using Newton-Raphson method, a better estimate is 20 - f(x)/f'(x) = 20 - 132/(-3*202) = 20 + 132/1200 = 20 + 11/100 = 20.11
What is the conversion for Fahrenheit and centigrades?
F to C: Deduct 32, then multiply by 5, then divide by 9 C to F: Multiply by 9, then divide by 5, then add 32
Convert to Fahrenheit. F equals divide 9over5 and multiply 64 add 32?
C = (F - 32) x 5/9 F = C x 9/5 + 32
What is percent decrease of a to b?
To determine a percentage decrease, ascertain the actual decrease, then divide this by the base number and multiply the result by 100. Decrease = a - b The base number (the number on which the decrease is based) = a Therefore, the percentage decrease = 100 x (a - b)/a % EXAMPLE : What is the percentage decrease of 15 to 11. Decrease = 15 - 11 = 4 : Base number = 15 Percentage decrease = 100 x 4/15 = 262/3 or 26.67%
Divide 3 x cube plus 16 x square plus 21 x plus 20 x plus 4?
It can be simplified to: 3x3+16x2+41x+4 but divided by what is not given
What does decompose a cube mean?
Let n > 1 for an n x n x n cube for the purpose of decomposing the n x n x n cube into unit cubes (1 x 1 x 1). For the above scenario we see that decomposing an n x n x n cube into unit cubes can be thought of dividing an n x n x n cube into unit cubes. When n = 2 we get 8 unit cubes after decomposing. When n = 3 we get 27 unit cubes after decomposing.If necessary to further your understanding I would suggest drawing a picture of a 2 x 2 x 2 cube then divide each of the six-faces by 2 both horizontally and vertically. Then draw a 3 x 3 x 3 cube and then divide each of its six-faces by 3 both horizontally and vertically. Then count the number of unit cubes for both drawings. Again, when n = 2 you should count 8 unit cubes and when n = 3 you should count 27 unit cubes.
How can you get cube of any number?
The cube of any number, X is X*X*X
What are the 4 fundamental operation in functional notation?
1) You can add/subtract functions: f(x) +- g(x) = (f +- g)(x). 2) You can multiply/divide functions: f(x) */ g(x) = (f */ g)(x). 3) You can compose functions: f(x) . g(x) = (f(g(x))) = (f . g)(x). Let f(x) = 3x + 1 and g(x) = x2 Ex 1. (f + g)(x) = x2 + 3x + 1 Ex 2. (f * g)(x) = (3x + 1) * x2 = 3x3 + x2 Ex 3. (f(g(x))) = 3(x2) + 1 (Note that you replace all the x's in the function f(x) with the whole value of g(x).
