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nasty-shy [4]
4 years ago
10

This is Area of composite figures

Mathematics
1 answer:
satela [25.4K]4 years ago
4 0
What is the area of composite figures ? Can u explain?
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Given: g(x)=1/x+2 and h(x)=3x Check all restrictions on the domain of gOh.
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The composite function (g \circle h)(x) works like this:

  • Take a number x as input
  • Evaluate h(x) = 3x. Let's call this output z.
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So, if we substitute back z = 3x, the final output is 1/(3x+2). We know that the denominator of a fraction can't be zero, so we must impose

3x+2 \neq 0 \iff 3x \neq -2 \iff x \neq -\dfrac{2}{3}

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Solve the formula y = mx b for m. a. (y minus b) x c. startfraction y minus b over x endfraction b. y minus b minus x d. startfr
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The given equation of the formula, y = mx + b, on solving for m by isolating it gives, <u>m = (y - b)/x</u>, making <u>option C</u> the right choice.

In the question, we are given the formula y = mx + b and are asked to solve the given formula for m.

To solve the equation for m, we need to isolate m to one side of the equation, and all other variables to the other side. This can be done as follows:

The given equation is:

y = mx + b.

Changing the sides of the equation gives us:

mx + b = y.

Subtracting b from both sides of the equation gives us:

mx + b - b = y - b,

or, mx = y - b {Simplifying}.

Dividing both sides of the equation by x gives us:

mx/x = (y - b)/x,

or, m = (y - b)/x {Simplifying}.

Thus, we have now isolated m to one side of the equation.

Thus, the given equation of the formula, y = mx + b, on solving for m by isolating it gives, <u>m = (y - b)/x</u>, making <u>option C</u> the right choice.

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