Q:
Find \( \int\left(3 x^{7}+5 x^{5}\right) d x \)
Q:
if \( f\left(x+\frac{1}{x}\right)=x^{3}+\frac{1}{x^{3}} \), what is the \( f(3)= \)
Q:
Determine whether the following statment is true or false.
The graph of \( y=\frac{1}{7} g(x) \) is the graph of \( y=g(x) \) stretched by a factor of 7 .
Choose the correct answer below.
A. True, because the graph of the new function is obtained by adding 7 to each \( x \)-coordinate.
Balse, because the graph of the new function is obtained by multiplying each \( y \)-coordinate of \( y=g(x) \) by \( \frac{1}{7}<1 \).
C. True, because the graph of the new function is obtained by multiplying each \( y \)-coordinate of \( y=g(x) \) by 7 and
\( 7>1 \).
D. False, because the graph of the new function is obtained by adding 7 to each \( x \)-coordinate.
Q:
Complete the sentence below.
Suppose that the graph of a function \( f \) is known. Then the graph of \( y=f(-x) \) may be obtained by a reflection about
the -axis of the graph of the function \( y=f(x) \).
Suppose that the graph of a function \( f \) is known. Then the graph of \( y=f(-x) \) may be obtained by a reflection about
the -axis of the graph of the function \( y=f(x) \).
Q:
Evaluate the integral \( \int \sin(5t) \cos(5t) \, dt \) by making an appropriate substitution.
Q:
b. \( \left(-7 p^{3} q^{2}\right)^{2} \times 2 p q^{4} \)
Q:
What is \( 8-7 x+2 y-3 x+2 y+3 \) written in simplest form?
Q:
\( \int _ { 0 } ^ { \frac { 1 } { 2 } } e ^ { x ^ { 2 } } = \)
Q:
What is \( 4 a+7 c-2-5 a+2 c \) written in simplest form?
Q:
\( ( 7 \times 5 ) \quad \bmod 6 \)
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