더 연습해요! | 연습 완료
0.0%
0/10

문제별 결과

1 Vectors - Applications
오답
The tension \(\mathbf{T}\) at each end of a chain has magnitude 25 N (see the figure). What is the weight of the chain?
문제 이미지
내 답안
(미작성)
정답
해설 없음
2 Problem-Solving and Data Analysis
오답
The speed of a vehicle is increasing at a rate of \(7.3\) meters per second squared. What is this rate, in miles per minute squared, rounded to the nearest tenth? (Use 1 mile = 1,609 meters.)
A 0.3
16.3 정답
C 195.8
D 220.4
해설 없음
3 Advanced Math
오답
\(-9x^2 + 30x + c = 0\) In the given equation, \(c\) is a constant. The equation has exactly one solution. What is the value of \(c\)?
A 3
B 0
\(-25\) 정답
D \(-53\)
해설 없음
4 Limit Laws - Algebraic
오답
Evaluate the limit, if it exists. \(\operatorname*{lim}\limits_{t \rightarrow 0} \dfrac{\sqrt{1 + t} - \sqrt{1 - t}}{t}\)
내 답안
(미작성)
정답
1
5 Parametric Equations - Graph Matching
오답
Match the graphs of the parametric equations \(x = f(t)\) and \(y = g(t)\) in (a)-(d) with the parametric curves labeled I-IV. Give reasons for your choices.
문제 이미지
내 답안
(미작성)
정답
해설 없음
6 MCQ
오답
What does the limit statement \(\operatorname*{lim}\limits_{x \rightarrow 1} \dfrac{\ln(x + 1) - \ln 2}{x - 1}\) represent?
A \(0\)
B \(\dfrac{d}{d x}[\ln(x + 1)]\)
\(f'(1)\), if \(f(x) = \ln(x + 1)\) 정답
D \(1\)
E The limit does not exist
7 Trig Derivatives - Basic
오답
Differentiate. \(h(\theta) = \theta^2 \sin \theta\)
내 답안
(미작성)
정답
\(h'(\theta) = 2 \theta \sin \theta + \theta^2 \cos \theta\)
해설 없음
8 Geometry and Trigonometry
오답
A circle in the \(x y\)-plane has the equation \((x - 13)^2 + (y - k)^2 = 64\). Which of the following gives the center of the circle and its radius?
The center is at \((13, k)\) and the radius is 8. 정답
B The center is at \((k, 13)\) and the radius is 8.
C The center is at \((k, 13)\) and the radius is 64.
D The center is at \((13, k)\) and the radius is 64.
해설 없음
9 Number Theory
오답
A set of numbers is called sum-free if whenever \(x\) and \(y\) are (not necessarily distinct) elements of the set, \(x + y\) is not an element of the set. For example, \({1, 4, 6}\) and the empty set are sum-free, but \({2, 4, 5}\) is not. What is the greatest possible number of elements in a sum-free subset of \({1, 2, 3, ..., 20}\)?
A 8
B 9
10 정답
D 11
E 12
해설 없음
10 Cross Product - Geometric
오답
Find \(|\mathbf{u} \times \mathbf{v}|\) and determine whether \(\mathbf{u} \times \mathbf{v}\) is directed into the page or out of the page.
문제 이미지
내 답안
(미작성)
정답
해설 없음