一般的な教育トレーニングソフトウェアとは異なり、Applied-Algebra試験の質問では、学生がシミュレーション問題を提供するプラットフォームで20〜30時間練習するだけでよいため、Applied-Algebra試験に合格する自信があります。一部の労働者にとって、それはどれほど効率的か。時は金なりです。今日では効率にますます注意を払っています。適切な場所で時間を使い、低い時間で見返りに高いスコアを得る必要があります。Applied-Algebra最新の試験トレントはこれを行うのに非常に良いです。
| Section | Weight | Objectives |
|---|---|---|
| Topic 1: Systems of Equations and Inequalities | 15% | - Applications of systems - Solving by substitution and elimination - Graphical solutions |
| Topic 2: Exponents, Radicals, and Quadratic Relationships | 15% | - Simplifying radical expressions - Properties of exponents - Basic quadratic graphs - Solving quadratic equations |
| Topic 3: Algebraic Expressions and Operations | 20% | - Operations with polynomials - Order of operations - Simplifying and evaluating expressions - Variables, constants, and coefficients |
| Topic 4: Linear Equations and Inequalities | 25% | - Real-world applications - Solving and graphing inequalities - Solving single-variable equations |
| Topic 5: Graphing and Functions | 25% | - Slope and equations of lines - Linear functions and their graphs - Coordinate plane and plotting points - Function notation and evaluation |
神様は私を実力を持っている人間にして、美しい人形ではないです。IT業種を選んだ私は自分の実力を証明したのです。しかし、神様はずっと私を向上させることを要求します。WGUのApplied-Algebra試験を受けることは私の人生の挑戦の一つです。でも大丈夫です。JpshikenのWGUのApplied-Algebra試験トレーニング資料を購入しましたから。すると、WGUのApplied-Algebra試験に合格する実力を持つようになりました。 JpshikenのWGUのApplied-Algebra試験トレーニング資料を持つことは明るい未来を持つことと同じです。
質問 # 82
The graph shows functions modeling the spread of two diseases within the same population.
Which conclusion is valid?
正解：B
解説：
This problem compares two logistic growth curves. Each curve shows the percentage of the population affected by a disease over time. To determine which conclusion is valid, compare when each disease reaches the same percentage level. From the graph, Disease B reaches the 70% population level before Disease A reaches 70%. This means Disease B affects 70% of the population earlier in time. For other listed percentages, the graph does not support the same timing relationship as clearly or correctly. Logistic curves can cross or change relative position, so it is important to compare the same output level on both curves. Based on the graph, the valid conclusion is that Disease B affects 70% of the population before Disease A does. The answer is D.
質問 # 83
A researcher collected data on the number of books donated per month to a thrift store over time. The results are shown in the scatterplot. A regression function is graphed with r
2
=0.99.
Which range of x-values is appropriate for extrapolation?
正解：C
解説：
The value r
2
=0.99 indicates a very strong regression fit because it is close to 1. A strong fit means the model explains most of the variation in the data, so limited extrapolation can be appropriate. However, extrapolation should stay close to the observed data range. From the scatterplot, the data values appear to run from about x=5 to x=15. A reasonable extrapolation range extends slightly beyond those observed values, not too far outside them. The interval x=2.5 to x=17.5 stays close to the original data and is more appropriate than the wider interval x=0 to x=20. Therefore, the correct answer is B.
質問 # 84
The graph shows the estimated wait time, in minutes, based on the number of hours after 7:00 a.m.
What is the average rate of change of the wait time from point Ato point B?
正解：D
解説：
The average rate of change tells us how much the output changes, on average, for each 1-unit increase in the input.
Here:
x= " hours after 7:00 a.m. "
and
y= " estimated wait time in minutes "
From the graph, point Ais approximately:
A=(5,88.3)
and point Bis approximately:
B=(9,65)
Now use the average rate of change formula:
" Average rate of change " =(y_2-y_1)/(x_2-x_1 )
Substitute the values:
(65-88.3)/(9-5)
=(-23.3)/4
=-5.825
Rounded to two decimal places:
-5.83
The negative sign means the estimated wait time is decreasing from point Ato point B.
So the average rate of change is approximately:
-5.83 " minutes per hour "
質問 # 85
The graph shows the number of customers, C(t), showing up to a store, where the number of hours since opening is along the horizontal axis and the number of customers showing up to the store each hour is along the vertical axis.
How can the concavity be described from t=6.2to t=10.1?
正解：C
解説：
From t=6.2to about t=8.5, the graph is increasing, but it is becoming less steep as it approaches a local maximum.
That means the number of customers is:
" increasing slower and slower "
After the local maximum, from about t=8.5to t=10.1, the graph begins to decrease and becomes steeper downward.
That means the number of customers is:
" decreasing faster and faster "
So the full description is:
" The number of customers increases slower and slower and then decreases faster and faster. " Therefore, the correct answer is:
# ( " D " )
質問 # 86
The graph shows the number of people at an event venue after 3:00 p.m., in thousands.
Which rate of change is the greatest?
正解：C
解説：
This graph represents a logistic growth function, which has an S-shaped curve:
Slow growth at the beginning (near point A)
Rapid growth in the middle (near point B and C)
Slowing growth at the end (near point D)
Key Concept:
Instantaneous rate of change = slope of the tangent line at a single point Average rate of change = slope between two points Analyze the graph:
At point A # slope is small (slow increase)
From A to C # increasing but not maximum
At point C # curve is steepest # maximum slope
From C to D # curve flattens # smaller slope
At point D # slope is very small (almost flat)
Conclusion:
The greatest rate of change occurs where the graph is steepest, which is at:
" Point C "
質問 # 87
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Applied-Algebraテスト準備は高品質です。合格率とヒット率は両方とも高いです。合格率は約98％-100％です。試験に合格する可能性が非常に高いことを保証できます。 Applied-Algebraガイドトレントは、専門家によって編集され、豊富な経験を持つ専門家によって承認されています。 Applied-AlgebraのJpshiken準備トレントは、高品質の製品であり、精巧にコンパイルされ、以前の試験の論文と業界で人気のある傾向に従って、厳密な分析と要約が行われました。 Applied-Algebra試験の教材の言語はシンプルで理解しやすいです。
Applied-Algebra模擬資料: https://www.jpshiken.com/Applied-Algebra_shiken.html