Algebra II January Team Questions
Algebra II Question #1
A = the area of the region enclosed by the graph of 9x
B= the area of the region enclosed by the graph of .
Find A+B.
Algebra II Question #2
A= f(5)-g(2)
B= g[g[f(0)]
C= g[g(3)]
Find 2A+B+C.
Algebra II Question #3
Find two numbers, n and n + 61, both of which are perfect squares. Find two other numbers, m and m+ 61, both of which are perfect cubes. What is n- m?
Algebra II Question #4
A= remainder when .
B=sum of the solutions for =0.
C= the number of real negative solutions for 2=0.
Find A-B-C.
Algebra II Question #5
log(x-1) + 1= logx
(log81)(log16)= y
log()= z
Find 3x –y -9z.
Algebra II Question #6
The lowest integral upper bound of the roots for the given equation is at x=3. Find the greatest integral value of k.
Algebra II Question #7
A spectacular Geo Metro can hold up to 4 quarts of a mixture in the antifreeze container. It currently is full and is made up of 60% water and 40% antifreeze. Your goal is to create a mixture that is 50% antifreeze and 50% water and is filled to capacity. How many quart(s) should be drained and then added back with pure antifreeze?
Algebra II Question #8
Find the sum of the positive distances from the center to the focus of each of the following conics.
Algebra II Question #9
For the complex number z= 5-12i, let A =.
B is the discriminant of -3=0.
C is the number of integral values that are solutions to <7.
D is the negative solution of .
Find A-B-C-D.
Algebra II Question #10
Simplify, where i=
A=
B=
C=
Find A-B+C.
Algebra II Question #11
A= the opposite of the geometric mean of 2 and 50
B= the arithmetic mean of 2 and 50
C= the harmonic mean of 2 and 50
D= the number of positive integral factors of 2009.
Find A + B +26 C+ D.
Algebra II Question #12
A varies jointly with x and y. When x=2 and y=3, A=60. Find the value of A when x=4 and y=5.
B varies inversely with y. When B=3, y=4. Find the value of B when y= -2.
C varies directly with x and inversely with y. When x=10 and y=4, c=12. Find the value of C when x=5 and y=12.
Find the value of A+B+C.
Algebra II Question #13
Given:
Find xy.
Algebra II Question #14
A= the sum of the coefficients in the expansion of (.
B= the constant term in the expansion of (3x-).
C= the coefficient of the xterm in the expansion of (x-5y)
Find A + B – C.
Algebra II Question #15
The perimeter of a rectangular backyard is 80 meters. It is 3 times as long as it is wide. Let C= the width of the rectangle.
A collection of nickels and quarters totals $4.65 and there are 45 total coins. Let A= the number of quarters.
Regina is 5 times as old as Barry. In 4 years, she will be four times as old as Barry. Let B= Barry’s age.
Find A+B+C.
Algebra II Question #1
A = the area of the region enclosed by the graph of 9x
B= the area of the region enclosed by the graph of .
Find A+B.
Algebra II Question #2
A= f(5)-g(2)
B= g[g[f(0)]
C= g[g(3)]Find 2A+B+C
Algebra II Question #3
Find two numbers, n and n + 61, both of which are perfect squares. Find two other numbers, m and m+ 61, both of which are perfect cubes. What is n- m?
Algebra II Question #4
A= remainder when .
B=sum of the solutions for =0.
C= the number of real negative solutions for 2=0.
Find A-B-C.
Algebra II Question #5
log(x-1) + 1= logx
(log81)(log16)= y
log()= z
Find 3x –y -9z
Algebra II Question #6
The lowest integral upper bound of the roots for the given equation is at x=3. Find the greatest integral value of k.
Algebra II Question #7
A spectacular Geo Metro can hold up to 4 quarts of a mixture in the antifreeze container. It currently is full and is made up of 60% water and 40% antifreeze. Your goal is to create a mixture that is 50% antifreeze and 50% water and is filled to capacity. How many quart(s) should be drained and then added back with pure antifreeze?
Algebra II Question #8
Find the sum of the positive distances from the center to the focus in each of the following conics.
Algebra II Question #9
For the complex number z= 5-12i, let A =.
B is the discriminant of -3=0.
C is the number of integral values that are solutions to <7.
D is the negative solution of .
Find A-B-C-D.
Algebra II Question #10
Simplify, where i=
A=
B=
C=
Find A-B+C.
Algebra II Question #11
A= the opposite of the geometric mean of 2 and 50 B= the arithmetic mean of 2 and 50 C= the harmonic mean of 2 and 50 D= the number of integral factors of 2009. Find A + B +26 C+ D.
Algebra II Question #12
A varies jointly with x and y. When x=2 and y=3, A=60. Find A when x=4 and y=5.
B varies inversely with y. When B=3, y=4. Find B when Y= -2.
C varies directly with x and inversely with y. When x=10 and y=4, c=12. Find C when x=5 and y=12.
A+B+C
Algebra II Question #13
Given: Find xy.
Algebra II Question #14
A= the sum of the coefficients of the expansion of (B= the constant term in the expansion of (3x-)C= the coefficient of the xin the expansion of (x-5y). Find A+B-C
Algebra II Question #15
The perimeter of a rectangular backyard is 80 meters . It is 3 times as long as it is wide. Let C= the width of the rectangle.
A collection of nickels and quarters totals $4.65 and there are 45 total coins. Let A= the number of quarters.
Regina is 5 times as old as Barry. In 4 years, she will be four times as old as Barry. Let B= Barry’s age.
Find A+B+C.