Math

Problem 1901

Find the square root of 1. Solution: $\sqrt{1}$

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Problem 1902

Find the values of $(f \circ g)(-5)$ , $(g \circ f)(15)$ , $(f \circ f)(6)$ , and $(g \circ g)(-3)$ using the given table of $f(x)$ and $g(x)$ .

See Solution

Problem 1903

Solve for $x$ in the equation $\frac{2 x}{3} + 2 = 10$ .

See Solution

Problem 1904

Solve the absolute value equation $-8|-x-6|+10=2$ and graph the solutions on the number line.

See Solution

Problem 1905

Find the mode of the set of numbers: $89, 84, 61, 27, 95, 39, 7, 86, 59, 7, 40, 45, 80, 32, 49$ .

See Solution

Problem 1906

Solve for $x$ in $4(px+1)=64$ . Find $x$ when $p=-5$ .

See Solution

Problem 1907

Solve for the value of $x$ in the equation $2x = 128$ .

See Solution

Problem 1908

Solve the quadratic equation $(x+3)(x-7)=0$ and find the roots.

See Solution

Problem 1909

Determine which table of $x$ and $y$ values satisfies the equation $14 - 1/3 x = y$ .

See Solution

Problem 1910

Evaluate $7x-9$ when $x=\frac{1}{7}$ and simplify the expression.

See Solution

Problem 1911

Find the value of $a$ in the function $f(x) = a x^2 + x - 7$ that has a remainder of 3 when divided by $(x-2)$ .

See Solution

Problem 1912

Find the number of solutions to the linear equation $5p + 3 = 5p - 1$ .

See Solution

Problem 1913

Simplify the expression $3 \sqrt{3} \cdot 6 \sqrt{6}$ .

See Solution

Problem 1914

Find the unknown number $b$ where twice the difference of $b$ and 9 equals 5.

See Solution

Problem 1915

Find the value of $-3|t-8|+1.5$ when $t=-12$ .

See Solution

Problem 1916

Multiply $\frac{8}{9}$ by 12.

See Solution

Problem 1917

Evaluate $b^{2} + 28$ when $b=2$ .

See Solution

Problem 1918

Find the length of side $x$ in a 30-60-90 right triangle, where one side is 4 units and $x$ is not the hypotenuse. Express $x$ in simplest radical form.

See Solution

Problem 1919

Analyze gender gap in political beliefs and party ID. Identify response and explanatory variables. Calculate proportions of male/female Republicans. $\frac{83}{369}$ male Republicans, $\frac{98}{551}$ female Republicans.

See Solution

Problem 1920

Solve the following simple multiplication problems: $0.5 \times 0.4$ , $2.5 \times 0.2$ , $1.25 \times 0.5$ , $0.75 \times 0.2$ .

See Solution

Problem 1921

Solve the equation $x^{2} - 2x = 8$ graphically and round the solution to the nearest integer.

See Solution

Problem 1922

Find y-intercepts of $f(x)=\frac{2 x^{2}}{x^{2}+x-12}$ . Simplify the answer and separate with commas if necessary.

See Solution

Problem 1923

Find the simplified expression for $f(3m-5)$ where $f(x)=-5x+6$ .

See Solution

Problem 1924

Find values of $P$ that make the equation $3x - 5 = Px - 6$ have a unique solution.

See Solution

Problem 1925

Find the total amount of money being added to the account from the given deposit transactions: $\$ 2126.06 + \$ 28.24 + \$ 18.38 + \$ 24.26 = \$ 2196.94$ .

See Solution

Problem 1926

Simplify the expression $p-(9-(m-q))+q^{2}$ when $m=4, p=5, q=3$ .

See Solution

Problem 1927

Find the solution to the equation $16=4x-4$ .

See Solution

Problem 1928

Find the derivative of $g(x)=a x^{3}+a x^{2}+a$ and show $g(1+\sqrt{2})=g'(1+\sqrt{2})-a \sqrt{2}$ .

See Solution

Problem 1929

Berechne den Wert des Terms $(-7 \cdot 2 + 2)^{2} + 4 \cdot 2$ mit $u=2$ und $v=2$ .

See Solution

Problem 1930

Solve the linear equation $4 \cdot 0 + 5y = 5$ for the variable $y$ .

See Solution

Problem 1931

Solve the linear equation $15+8x=47$ for the unknown variable $x$ .

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Problem 1932

Solve a system of linear equations with error analysis. Equations: $\frac{1}{3}x+y=4$ , $3x+\frac{-}{5}y=$ , $\pi=7x-2y$ , $4.2x-1.4y=2.1$ , $6y-1.5x=8$ . Analyze errors in $2x-y=5$ , $y=-2x+5$ .

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Problem 1933

Find the range of $y=-2 \cos (-x-2 \pi)-3$ . The range is $\left[-5, -1\right]$ .

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Problem 1934

Find the value of $c$ such that the probability that $Z$ (a standard normal random variable) exceeds $c$ is 0.9837, rounded to 2 decimal places.

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Problem 1935

Find the value(s) of $x$ that make the expression $x^3 + 5x^2 + 11x + 15$ equal to zero.

See Solution

Problem 1936

Find the value of the fraction $\frac{1}{3}$ .

See Solution

Problem 1937

Solve the absolute value equation $|11 x+10|=22$ for $x$ .

See Solution

Problem 1938

Find the derivative of the function $g(x)=\frac{4x+3}{x^2}$ .

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Problem 1939

Solve the equation $|2 x-1|=8 x$ and check graphically. Select the correct choice: A. $x=$ (Type an integer or a simplified fraction. Use a comma to separate answers as needed.) or B. There is no solution.

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Problem 1940

Find $a$ when $a \propto b$ and $a=12$ when $b=2$ , given $b=7$ .

See Solution

Problem 1941

Find the domain and range for the relation $\{(-3,-7),(-1,-3),(0,-1),(2,3),(4,7)\}$ .

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Problem 1942

Solve for $w$ where $|3 w+12| = -3$ . If multiple solutions, separate by commas. If no solution, click "No solution".

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Problem 1943

Find the solution(s) to $-x^{2} + 6 = -2x + 3$ , where $f(x) = -x^{2} + 6$ and $g(x) = -2x + 3$ .

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Problem 1944

Convert $-\frac{7 \pi}{5}$ to degrees.

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Problem 1945

Find the value of $f$ if $w=17$ in the equation $w=3f+5$ .

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Problem 1946

Find $x$ given $x + 40 = 60$ .

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Problem 1947

Compute the sum of 33 times each of the 11 measurements: $\sum_{i=1}^{11} 33 x_{i}$

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Problem 1948

Find $a_4$ if $a_1=5$ and $a_n=a_{n-1}-1$ .

See Solution

Problem 1949

Predict a company's revenue in 2017 using a linear model $y=27.27x+6.74$ or a quadratic model $y=1.54x^2+14.91x+19.10$ .

See Solution

Problem 1950

Latoya has two exercise routines. Routine #1: 22 calories walking, $15.5$ calories/min running. Routine #2: 40 calories walking, $13.25$ calories/min running. Find time $t$ (min) running where Routine #1 burns at most as many calories as Routine #2.

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Problem 1951

Find the value of $3+4x$ when $x=4$ .

See Solution

Problem 1952

Find your original test score given your adjusted score of 95 after a 6-point addition. Let $x$ represent your original score.

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Problem 1953

5. Landscaping company ordered $x$ plants, $y$ trees for $\$ 964$ . Write equation: $964=17x+8y$
6. If plants cost $\$ 12$ each, find the cost of each tree using the equation from 5.

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Problem 1954

Solve the linear equation $x + 3 = 10$ using algebra tiles.

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Problem 1955

Find the value of $g(5)$ where $g(x) = x^2 - 2x$ .

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Problem 1956

Solve for the value of $x$ where $100=4:20$ .

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Problem 1957

Simplify the expression $-8(6-x)+49$ .

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Problem 1958

Find the absolute value of -5.5.

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Problem 1959

Solve for $b$ in the equation $4a = 2b - 7$ , then find $b$ when $a = 3$ . (1 point)

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Problem 1960

Find the limit of the expression $(f(x) - f(9)) / (\sqrt{x} - 3)$ as $x$ approaches 9, given that $f$ is differentiable.

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Problem 1961

Find the value of $\frac{5}{4}$ .

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Problem 1962

Evaluate $h(3)$ for $h(x)=3x^2-2x+13$ . Simplify the result.

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Problem 1963

Solve the quadratic equation $x^2 + 8x + 8 = 0$ by completing the square. Express the solutions in the form $x = a \pm b \sqrt{c}$ , where $b$ and $c$ are integers.

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Problem 1964

Solve for $n$ in the equation $b n - w = f$ .

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Problem 1965

Find the value of $x$ that satisfies the equation $x + 5 = 14$ .

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Problem 1966

Find the side length of the largest square tile that can cover a $15 \mathrm{in}$ . high and $24 \mathrm{in}$ . rectangular wall, where the tile side length must divide both height and width.

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Problem 1967

Find the point on $f(x) = x^3 - 3x^2$ where the tangent line slope equals the secant line slope through $A(2,-4)$ and $B(3,0)$ , to 2 decimal places.

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Problem 1968

Find all solutions to the second-order differential equation $y^{\prime \prime}=x \cos(x)$ .

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Problem 1969

Find the value of $b$ that satisfies $-4.4b = 2.9$ . Round the answer to the nearest hundredth.

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Problem 1970

Find the values of $x$ where $y=x+\sqrt{x+6}$ and $y=6$ .

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Problem 1971

Find the value of $f(x) = 2x$ evaluated at $x = -\frac{9}{5}$ .

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Problem 1972

Identify the graph that satisfies the absolute value equation $|x-3|=5$ .

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Problem 1973

Find the two integers that bound the square root of 115.

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Problem 1974

Calculate $\frac{270}{2.5^{2}}-\frac{4.6+17.2}{8.4-6.8}$ .

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Problem 1975

Wie groß ist die Wahrscheinlichkeit, die Zahlen 1 oder 5 zu würfeln? $P(1 \text{ oder } 5) = \frac{1}{3}$ . Gegenereignis: $P(\text{keine 1 oder 5}) = 1 - \frac{1}{3} = \frac{2}{3}$ .

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Problem 1976

Estimate $P($ fewer than 3 $)$ using normal approximation when $np \geq 5$ and $nq \geq 5$ with $n=14$ and $p=0.4$ . If not, state that normal approximation is not suitable.

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Problem 1977

Simplify the expression $(4 x-5 y)^{2}$ .

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Problem 1978

There are 3 boys for every 6 girls at a movie. If there are $\mathbf{24}$ girls, how many boys are there?

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Problem 1979

Solve $10x = 2.5x$ for number of solutions. No solution, no values work. One solution, $x = 1/4$ .

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Problem 1980

Solve for $c$ in the formula $P=c+b+4a$ .

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Problem 1981

Find the sum of $\sqrt{3}$ and $3\sqrt{12}$ and determine if the result is rational or irrational.

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Problem 1982

Find the product of $\frac{8}{-s}$ and $\frac{-t}{3}$ . Simplify the result.

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Problem 1983

Find the derivative $y'$ of the equation $(6x-y)^4 + 2y^3 = 14639$ evaluated at the point $(-2,-1)$ .

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Problem 1984

Determine which of the following are integers: -95, $\frac{9}{10}$ , $-1 \frac{26}{43}$ , -36.

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Problem 1985

Find the number of cookies Desiree baked last week given that she made 100 cookies this week, which is 4 more than 3 times the number of cookies she made last week. $3x+4=100$

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Problem 1986

Solve for the variable $m$ in the equation $\frac{m}{-2.6} = 5$ .

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Problem 1987

Determine the appropriate problem-solving method to find the five-number summary and draw a box-and-whisker plot for the given data: $7, 21, 28, 18, 29, 31, 47, 18, 40, 29, 32, 36, 48, 46, 55$ .

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Problem 1988

Add or subtract the given polynomials in $x$ and $y$ .

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Problem 1989

Determine if the statement is false or identify the property that justifies it. If cancellation is used, specify the quantity added/multiplied to both sides. $-4x + 14y^6 - z = 8y^6 - z \Leftrightarrow -4x + 6y^6 = 0$

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Problem 1990

Solve for the value of $c$ given the equation $c + 19 = 73$ .

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Problem 1991

Solve the linear equation $8-5x=-37$ for the value of $x$ .

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Problem 1992

Geben Sie eine Funktion an, die folgende Eigenschaften erfüllt: a) Polynomgrad 8 mit 3 Summanden b) Ganzrational vom Grad 6, in faktorisierter Form c) Quadratisch mit $a_{1}=0$ und $a_{0}=3$ d) Polynomgrad 7 mit 4 ungleich null Koeffizienten e) Gebrochen-rational mit senkrechter Asymptote $x=-2$

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Problem 1993

Find the number of students in the pottery class this month, given that each student pays $\$ 15$ for the class and $\$ 27$ for materials, and the total revenue is $\$ 714$ .

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Problem 1994

Janice scored 52 points out of 70 on a test. Express her performance as a reduced fraction and a percentage.
$\frac{52}{70}$ reduced, then express as a percentage.

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Problem 1995

Calculate $\frac{a^{2}-bc}{b+c}$ given $a=4, b=-2, c=3$ . [2 marks]

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Problem 1996

Solve the equation $-3(m-2)+m=5(3-m)$ .

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Problem 1997

Solve for $u$ where $2 u^{2}+14 u+24=(u+3)^{2}$ . If multiple solutions, list them separated by commas.

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Problem 1998

Identify the reciprocal functions from the given equations: $y=x^{2}$ , $y=\frac{1}{x+4}$ , $y=\frac{7}{x}$ , $y=\frac{2}{x}+5$ , $y=\frac{x}{8}$ , $y=3 x+1$ .

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Problem 1999

Find the discriminant of the quadratic function $f(x) = x^2 + 8x - 15$ .

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Problem 2000

Simplify the expression $\frac{9x}{x-8}$ and evaluate it when $x=0.8$ .

See Solution

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Math

Problem 1901

Find the square root of 1. Solution: 1\sqrt{1}1​

Problem 1902

Find the values of (f∘g)(−5)(f \circ g)(-5)(f∘g)(−5), (g∘f)(15)(g \circ f)(15)(g∘f)(15), (f∘f)(6)(f \circ f)(6)(f∘f)(6), and (g∘g)(−3)(g \circ g)(-3)(g∘g)(−3) using the given table of f(x)f(x)f(x) and g(x)g(x)g(x).

Problem 1903

Solve for xxx in the equation 2x3+2=10\frac{2 x}{3} + 2 = 1032x​+2=10.

Problem 1904

Solve the absolute value equation −8∣−x−6∣+10=2-8|-x-6|+10=2−8∣−x−6∣+10=2 and graph the solutions on the number line.

Problem 1905

Find the mode of the set of numbers: 89,84,61,27,95,39,7,86,59,7,40,45,80,32,4989, 84, 61, 27, 95, 39, 7, 86, 59, 7, 40, 45, 80, 32, 4989,84,61,27,95,39,7,86,59,7,40,45,80,32,49.

Problem 1906

Solve for xxx in 4(px+1)=644(px+1)=644(px+1)=64. Find xxx when p=−5p=-5p=−5.

Problem 1907

Solve for the value of xxx in the equation 2x=1282x = 1282x=128.

Problem 1908

Solve the quadratic equation (x+3)(x−7)=0(x+3)(x-7)=0(x+3)(x−7)=0 and find the roots.

Problem 1909

Determine which table of xxx and yyy values satisfies the equation 14−1/3x=y14 - 1/3 x = y14−1/3x=y.

Problem 1910

Evaluate 7x−97x-97x−9 when x=17x=\frac{1}{7}x=71​ and simplify the expression.

Problem 1911

Find the value of aaa in the function f(x)=ax2+x−7f(x) = a x^2 + x - 7f(x)=ax2+x−7 that has a remainder of 3 when divided by (x−2)(x-2)(x−2).

Problem 1912

Find the number of solutions to the linear equation 5p+3=5p−15p + 3 = 5p - 15p+3=5p−1.

Problem 1913

Simplify the expression 33⋅663 \sqrt{3} \cdot 6 \sqrt{6}33​⋅66​.

Problem 1914

Find the unknown number bbb where twice the difference of bbb and 9 equals 5.

Problem 1915

Find the value of −3∣t−8∣+1.5-3|t-8|+1.5−3∣t−8∣+1.5 when t=−12t=-12t=−12.

Problem 1916

Multiply 89\frac{8}{9}98​ by 12.

Problem 1917

Evaluate b2+28b^{2} + 28b2+28 when b=2b=2b=2.

Problem 1918

Find the length of side xxx in a 30-60-90 right triangle, where one side is 4 units and xxx is not the hypotenuse. Express xxx in simplest radical form.

Problem 1919

Analyze gender gap in political beliefs and party ID. Identify response and explanatory variables. Calculate proportions of male/female Republicans. 83369\frac{83}{369}36983​ male Republicans, 98551\frac{98}{551}55198​ female Republicans.

Problem 1920

Solve the following simple multiplication problems: 0.5×0.40.5 \times 0.40.5×0.4, 2.5×0.22.5 \times 0.22.5×0.2, 1.25×0.51.25 \times 0.51.25×0.5, 0.75×0.20.75 \times 0.20.75×0.2.

Problem 1921

Solve the equation x2−2x=8x^{2} - 2x = 8x2−2x=8 graphically and round the solution to the nearest integer.

Problem 1922

Find y-intercepts of f(x)=2x2x2+x−12f(x)=\frac{2 x^{2}}{x^{2}+x-12}f(x)=x2+x−122x2​. Simplify the answer and separate with commas if necessary.

Problem 1923

Find the simplified expression for f(3m−5)f(3m-5)f(3m−5) where f(x)=−5x+6f(x)=-5x+6f(x)=−5x+6.

Problem 1924

Find values of PPP that make the equation 3x−5=Px−63x - 5 = Px - 63x−5=Px−6 have a unique solution.

Problem 1925

Find the total amount of money being added to the account from the given deposit transactions: $2126.06+$28.24+$18.38+$24.26=$2196.94\$ 2126.06 + \$ 28.24 + \$ 18.38 + \$ 24.26 = \$ 2196.94$2126.06+$28.24+$18.38+$24.26=$2196.94.

Problem 1926

Simplify the expression p−(9−(m−q))+q2p-(9-(m-q))+q^{2}p−(9−(m−q))+q2 when m=4,p=5,q=3m=4, p=5, q=3m=4,p=5,q=3.

Problem 1927

Find the solution to the equation 16=4x−416=4x-416=4x−4.

Problem 1928

Find the derivative of g(x)=ax3+ax2+ag(x)=a x^{3}+a x^{2}+ag(x)=ax3+ax2+a and show g(1+2)=g′(1+2)−a2g(1+\sqrt{2})=g'(1+\sqrt{2})-a \sqrt{2}g(1+2​)=g′(1+2​)−a2​.

Problem 1929

Berechne den Wert des Terms (−7⋅2+2)2+4⋅2(-7 \cdot 2 + 2)^{2} + 4 \cdot 2(−7⋅2+2)2+4⋅2 mit u=2u=2u=2 und v=2v=2v=2.

Problem 1930

Solve the linear equation 4⋅0+5y=54 \cdot 0 + 5y = 54⋅0+5y=5 for the variable yyy.

Problem 1931

Solve the linear equation 15+8x=4715+8x=4715+8x=47 for the unknown variable xxx.

Problem 1932

Problem 1933

Find the range of y=−2cos⁡(−x−2π)−3y=-2 \cos (-x-2 \pi)-3y=−2cos(−x−2π)−3. The range is [−5,−1]\left[-5, -1\right][−5,−1].

Problem 1934

Find the value of ccc such that the probability that ZZZ (a standard normal random variable) exceeds ccc is 0.9837, rounded to 2 decimal places.

Problem 1935

Find the value(s) of xxx that make the expression x3+5x2+11x+15x^3 + 5x^2 + 11x + 15x3+5x2+11x+15 equal to zero.

Problem 1936

Find the value of the fraction 13\frac{1}{3}31​.

Problem 1937

Solve the absolute value equation ∣11x+10∣=22|11 x+10|=22∣11x+10∣=22 for xxx.

Problem 1938

Find the derivative of the function g(x)=4x+3x2g(x)=\frac{4x+3}{x^2}g(x)=x24x+3​.

Problem 1939

Solve the equation ∣2x−1∣=8x|2 x-1|=8 x∣2x−1∣=8x and check graphically. Select the correct choice: A. x=x=x= (Type an integer or a simplified fraction. Use a comma to separate answers as needed.) or B. There is no solution.

Problem 1940

Find aaa when a∝ba \propto ba∝b and a=12a=12a=12 when b=2b=2b=2, given b=7b=7b=7.

Find the square root of 1. Solution: $\sqrt{1}$

Find the values of $(f \circ g)(-5)$ , $(g \circ f)(15)$ , $(f \circ f)(6)$ , and $(g \circ g)(-3)$ using the given table of $f(x)$ and $g(x)$ .

Solve for $x$ in the equation $\frac{2 x}{3} + 2 = 10$ .

Solve the absolute value equation $-8|-x-6|+10=2$ and graph the solutions on the number line.

Find the mode of the set of numbers: $89, 84, 61, 27, 95, 39, 7, 86, 59, 7, 40, 45, 80, 32, 49$ .

Solve for $x$ in $4(px+1)=64$ . Find $x$ when $p=-5$ .

Solve for the value of $x$ in the equation $2x = 128$ .

Solve the quadratic equation $(x+3)(x-7)=0$ and find the roots.

Determine which table of $x$ and $y$ values satisfies the equation $14 - 1/3 x = y$ .

Evaluate $7x-9$ when $x=\frac{1}{7}$ and simplify the expression.

Find the value of $a$ in the function $f(x) = a x^2 + x - 7$ that has a remainder of 3 when divided by $(x-2)$ .

Find the number of solutions to the linear equation $5p + 3 = 5p - 1$ .

Simplify the expression $3 \sqrt{3} \cdot 6 \sqrt{6}$ .

Find the unknown number $b$ where twice the difference of $b$ and 9 equals 5.

Find the value of $-3|t-8|+1.5$ when $t=-12$ .

Multiply $\frac{8}{9}$ by 12.

Evaluate $b^{2} + 28$ when $b=2$ .

Find the length of side $x$ in a 30-60-90 right triangle, where one side is 4 units and $x$ is not the hypotenuse. Express $x$ in simplest radical form.

Analyze gender gap in political beliefs and party ID. Identify response and explanatory variables. Calculate proportions of male/female Republicans. $\frac{83}{369}$ male Republicans, $\frac{98}{551}$ female Republicans.

Solve the following simple multiplication problems: $0.5 \times 0.4$ , $2.5 \times 0.2$ , $1.25 \times 0.5$ , $0.75 \times 0.2$ .

Solve the equation $x^{2} - 2x = 8$ graphically and round the solution to the nearest integer.

Find y-intercepts of $f(x)=\frac{2 x^{2}}{x^{2}+x-12}$ . Simplify the answer and separate with commas if necessary.

Find the simplified expression for $f(3m-5)$ where $f(x)=-5x+6$ .

Find values of $P$ that make the equation $3x - 5 = Px - 6$ have a unique solution.

Find the total amount of money being added to the account from the given deposit transactions: $\$ 2126.06 + \$ 28.24 + \$ 18.38 + \$ 24.26 = \$ 2196.94$ .

Simplify the expression $p-(9-(m-q))+q^{2}$ when $m=4, p=5, q=3$ .

Find the solution to the equation $16=4x-4$ .

Find the derivative of $g(x)=a x^{3}+a x^{2}+a$ and show $g(1+\sqrt{2})=g'(1+\sqrt{2})-a \sqrt{2}$ .

Berechne den Wert des Terms $(-7 \cdot 2 + 2)^{2} + 4 \cdot 2$ mit $u=2$ und $v=2$ .

Solve the linear equation $4 \cdot 0 + 5y = 5$ for the variable $y$ .

Solve the linear equation $15+8x=47$ for the unknown variable $x$ .

Find the range of $y=-2 \cos (-x-2 \pi)-3$ . The range is $\left[-5, -1\right]$ .

Find the value of $c$ such that the probability that $Z$ (a standard normal random variable) exceeds $c$ is 0.9837, rounded to 2 decimal places.

Find the value(s) of $x$ that make the expression $x^3 + 5x^2 + 11x + 15$ equal to zero.

Find the value of the fraction $\frac{1}{3}$ .

Solve the absolute value equation $|11 x+10|=22$ for $x$ .

Find the derivative of the function $g(x)=\frac{4x+3}{x^2}$ .

Solve the equation $|2 x-1|=8 x$ and check graphically. Select the correct choice: A. $x=$ (Type an integer or a simplified fraction. Use a comma to separate answers as needed.) or B. There is no solution.

Find $a$ when $a \propto b$ and $a=12$ when $b=2$ , given $b=7$ .

Find the domain and range for the relation $\{(-3,-7),(-1,-3),(0,-1),(2,3),(4,7)\}$ .

Solve for $w$ where $|3 w+12| = -3$ . If multiple solutions, separate by commas. If no solution, click "No solution".

Find the solution(s) to $-x^{2} + 6 = -2x + 3$ , where $f(x) = -x^{2} + 6$ and $g(x) = -2x + 3$ .

Convert $-\frac{7 \pi}{5}$ to degrees.

Find the value of $f$ if $w=17$ in the equation $w=3f+5$ .

Find $x$ given $x + 40 = 60$ .

Compute the sum of 33 times each of the 11 measurements: $\sum_{i=1}^{11} 33 x_{i}$

Find $a_4$ if $a_1=5$ and $a_n=a_{n-1}-1$ .

Predict a company's revenue in 2017 using a linear model $y=27.27x+6.74$ or a quadratic model $y=1.54x^2+14.91x+19.10$ .

Latoya has two exercise routines. Routine #1: 22 calories walking, $15.5$ calories/min running. Routine #2: 40 calories walking, $13.25$ calories/min running. Find time $t$ (min) running where Routine #1 burns at most as many calories as Routine #2.

Find the value of $3+4x$ when $x=4$ .

Find your original test score given your adjusted score of 95 after a 6-point addition. Let $x$ represent your original score.

5. Landscaping company ordered $x$ plants, $y$ trees for $\$ 964$ . Write equation: $964=17x+8y$
6. If plants cost $\$ 12$ each, find the cost of each tree using the equation from 5.

Solve the linear equation $x + 3 = 10$ using algebra tiles.

Find the value of $g(5)$ where $g(x) = x^2 - 2x$ .

Solve for the value of $x$ where $100=4:20$ .

Simplify the expression $-8(6-x)+49$ .

Solve for $b$ in the equation $4a = 2b - 7$ , then find $b$ when $a = 3$ . (1 point)

Find the limit of the expression $(f(x) - f(9)) / (\sqrt{x} - 3)$ as $x$ approaches 9, given that $f$ is differentiable.

Find the value of $\frac{5}{4}$ .

Evaluate $h(3)$ for $h(x)=3x^2-2x+13$ . Simplify the result.

Solve the quadratic equation $x^2 + 8x + 8 = 0$ by completing the square. Express the solutions in the form $x = a \pm b \sqrt{c}$ , where $b$ and $c$ are integers.

Solve for $n$ in the equation $b n - w = f$ .

Find the value of $x$ that satisfies the equation $x + 5 = 14$ .

Find the side length of the largest square tile that can cover a $15 \mathrm{in}$ . high and $24 \mathrm{in}$ . rectangular wall, where the tile side length must divide both height and width.

Find the point on $f(x) = x^3 - 3x^2$ where the tangent line slope equals the secant line slope through $A(2,-4)$ and $B(3,0)$ , to 2 decimal places.

Find all solutions to the second-order differential equation $y^{\prime \prime}=x \cos(x)$ .

Find the value of $b$ that satisfies $-4.4b = 2.9$ . Round the answer to the nearest hundredth.

Find the values of $x$ where $y=x+\sqrt{x+6}$ and $y=6$ .

Find the value of $f(x) = 2x$ evaluated at $x = -\frac{9}{5}$ .

Identify the graph that satisfies the absolute value equation $|x-3|=5$ .

Calculate $\frac{270}{2.5^{2}}-\frac{4.6+17.2}{8.4-6.8}$ .