Questions in Grade College

Questions in Grade College

[Jawaban] Judd worked 40 hours this week. He worked $\frac{7}{10}$ of the hours outside and the rest inside. How many hours did he work outside? A. 12 B. 28 C. 8 D. 35

[Jawaban] What started the modern Agricultural Revolution? A. new types of crops B. improved farming methods C. greater demand for food D. more fertile soil

[Jawaban] Let [tex]g(z)=-\frac{7}{1+z^2}[/tex] Determine the most general antiderivative of [tex]g[/tex], using [tex]C[/tex] or [tex]c[/tex] as the arbitrary constant, if needed. [tex]G(z)=\square[/tex]

[Jawaban] The rights of individuals are always weighed against the concerns and safety of the: A. community B. morals of the community C. preference of the community D. standard of living of the community

[Jawaban] The expression $\frac{f(x+h)-f(x)}{h}, h \neq 0$, is called the $\square$ of the function f. We find this expression by replacing x with $\square$ each time x appears in the function's equation. Then we subtract $\square$. After simplifying, we factor $\square$ from the numerator and divide out identical factors of $\square$ in the numerator and denominator.

[Jawaban] Which of the following is true about business brokers in Florida? A. They are not required to hold a real estate license. B. They must hold a real estate license. C. They must hold a real estate license, but only if they engage in the sale of real estate. D. They must hold both a real estate license and a property manager's license.

[Jawaban] What is the range of the function $y=\sqrt[3]{x+8}$? A. $-\infty$ B. $-8$ C. $0 \leq y<\infty$ D. $2 \leq y<\infty$

[Jawaban] Perform the operations: $11-3^4$

[Jawaban] Evaluate: (i) [tex]\left(\frac{13}{18} \times \frac{-12}{39}\right)-\left(\frac{8}{9} \times \frac{-3}{4}\right)+\left[-\frac{7}{-9} \div \frac{63}{-36}\right][/tex] (ii) [tex]\frac{2}{5} \times\left(-\frac{3}{7}\right)-\frac{1}{6} \times \frac{3}{2}+\frac{1}{14} \times \frac{2}{5}[/tex] (iii) [tex]\frac{5}{6} \times\left(-\frac{2}{3}\right)-\frac{16}{5} \times \frac{3}{4}+\frac{3}{2} \times\left(-\frac{3}{9}\right)[/tex]

[Jawaban] Given: Total students [math]n(U)=100[/math] Number of students who like to play football [math]n(F)=60[/math] Number of students who like to play volleyball [math]n(V)=48[/math] Number of students who like to play cricket [math]n(C)=40[/math] Number of students who like to play football and volleyball [math]n(F \cap V)=32[/math] Number of students who like to play football and cricket [math]n(F \cap C)=22[/math] Number of students who like to play volleyball and cricket [math]n(V \cap C)= 20[/math] Number of students who like to play all games [math]n(F \cap V \cap C) = 5[/math] In a Venn diagram, find the number of students who like at least one game.