In the graph above, which vertical line (V) and horizontal line (H) can be used to graph point A?
1 answer:
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To estimate the value for g(10), that means that you have to substitute 10 in every x of g(x), then exists g(10) = 90.
The value of g(10), we have to substitute in every x of f(x), the
exists f(90) = 181
Therefore, the value of f[g(10)] exists 181.
<h3>How to estimate the value of f[g(10)]?</h3>
To estimate the value for g(10), that means that you have to substitute 10 in every x of g(x), then
substitute the value of x = 10
simplifying the equation, we get
g(10) = 100 - 10
g(10) = 90
We have the value of g(10), we have to substitute in every x of f(x), then
f(x) = 2x + 1
substitute the value of x = 90
f(90) = 2(90) + 1
simplifying the equation, we get
f(90) = 180 + 1
f(90) = 181
The value of f[g(10)] exists 181.
Therefore, the correct answer is option b) 181.
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<span>This isosceles trapezoid
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As Most conveniently , it is to prepare a drawing , in line with the conditions of the problem . The angles of 80° adjacent to each other , then it will angles are 100° . The first that comes to mind at the thought figure is the isosceles trapezoid .
1 . We draw a straight line ( figure 1 )
2, Na simple we set two angles of 80° ( figure 2 )
3. Now you must determine the angles 100° notice that 80° + 100° = 180° , so the missing side of the quadrangle must be parallel to the first straight line . We draw a parallel simple and get isosceles trapezoid ( figure 3 ) Immediately drawings lit.f
</span>
As Most conveniently , it is to prepare a drawing , in line with the conditions of the problem . The angles of 80° adjacent to each other , then it will angles are 100° . The first that comes to mind at the thought figure is the isosceles trapezoid .
1 . We draw a straight line ( figure 1 )
2, Na simple we set two angles of 80° ( figure 2 )
3. Now you must determine the angles 100° notice that 80° + 100° = 180° , so the missing side of the quadrangle must be parallel to the first straight line . We draw a parallel simple and get isosceles trapezoid ( figure 3 ) Immediately drawings lit.f