Math Statement

Problem 14801

Solve the equation: $3(-4x - 3) + 5x - 5 = 0$ .

See Solution

Problem 14802

Calculate the product: $\frac{5}{7} \cdot \frac{14}{15} \cdot \frac{30}{20}$ .

See Solution

Problem 14803

Calculate the product of $s(x)=\frac{x-3}{x^{2}-36}$ and $t(x)=\frac{x-6}{3-x}$ , and state its domain in interval notation.

See Solution

Problem 14804

Solve the equation: $3(2x + 2) + x + 5 = -10$ .

See Solution

Problem 14805

Calculate: $\frac{1}{2} \times 9=$

See Solution

Problem 14806

Solve the equation: $\frac{5}{4} x + 5(-x + 1) - 7 = -\left(\frac{5}{2} x - \frac{5}{2}\right)$

See Solution

Problem 14807

Find $(f \circ g)(x)$ and its domain. Given $f(x)=\frac{x}{x-1}$ and $g(x)=\frac{13}{x^{2}-36}$ .

See Solution

Problem 14808

Calculate $11 \times \frac{1}{12}$ .

See Solution

Problem 14809

Solve these two problems: 1. $9.002 - 3 = ?$ 2. $400.06 - 0.03 = ?$

See Solution

Problem 14810

9.002 - 3 = 1.001

See Solution

Problem 14811

Calculate: $\frac{1}{5} \times 5=$

See Solution

Problem 14812

Calculate $10 \times \frac{2}{3}$ .

See Solution

Problem 14813

Find $(f \circ g)(x)$ and its domain in interval notation, where $f(x)=\frac{x}{x-1}$ and $g(x)=\frac{13}{x^{2}-36}$ .

See Solution

Problem 14814

Calculate: $5 \times \frac{5}{6}=$

See Solution

Problem 14815

Calculate $(13.2 + 0.9) \div 0.6$ .

See Solution

Problem 14816

Calculate $41.84 - 0.9$ .

See Solution

Problem 14817

Solve using the standard algorithm: $1.8 - 0.9 =$

See Solution

Problem 14818

Calculate $5.182 - 0.09$ .

See Solution

Problem 14819

Calculate $341.84 - 21.92$ .

See Solution

Problem 14820

Solve the system: $2x + 3y = 1240$ and $x = 2y - 10$ . Find food and ride tickets sold.

See Solution

Problem 14821

Find the equation of the line that passes through the point $(0,5)$ with a slope of $m=-3$ .

See Solution

Problem 14822

Divide 239 by 119 and find the approximate result.

See Solution

Problem 14823

Find the complex zeros of $f(x)=x^{2}-10x+29$ and graph the function.

See Solution

Problem 14824

Find the complex zeros of $f(x)=5x^{2}+2x+1$ and graph the function. $\mathrm{x}=$ (simplify to a $+b$ form).

See Solution

Problem 14825

Solve the equation: $6=1-2 x+5$ .

See Solution

Problem 14826

Solve the equation: $1.5x - 1.2 - x = 0.5$ .

See Solution

Problem 14827

Solve the inequality: $\frac{x+11}{-2} < -2$

See Solution

Problem 14828

Find the value of the function $f(x)=-3 x^{2}+10 x+2$ at $x=-6$ . What is $f(-6)$ ?

See Solution

Problem 14829

Solve the inequality: $2(x-1)+3>9$

See Solution

Problem 14830

Solve the equation $x^{2}-4 x+13=0$ using the quadratic formula. Provide the exact solution with radicals and $i$ .

See Solution

Problem 14831

Solve the equation $x^{2}-8x+32=0$ using the quadratic formula. Provide exact answers with radicals and $i$ if needed.

See Solution

Problem 14832

Find the absolute values: $|-9|$ and $|6|$ .

See Solution

Problem 14833

Determine the marginal cost from the cost function $C(x, y) = 240,000 + 6,000x + 4,000y$ .

See Solution

Problem 14834

Find the real zeros and $x$ -intercepts of the function $f(x)=x^{4}-41 x^{2}+400$ .

See Solution

Problem 14835

Solve for $q$ in the equation $12 q u=4$ .

See Solution

Problem 14836

Solve for $a$ in the equation $2 a b = 8 c$ .

See Solution

Problem 14837

Find the absolute value of -11. What is $|-11|$ ?

See Solution

Problem 14838

Simplify $x^{4} \cdot x^{3}$ .

See Solution

Problem 14839

Divide 545 by 5.

See Solution

Problem 14840

Find the zeros of the function $f(x)=4x^{2}+2x-1$ using the quadratic formula. Are they the same as the $x$ -intercepts?

See Solution

Problem 14841

Find the zeros of $f(x)=2x^2+10x+9$ and determine their relationship to the $x$ -intercepts.

See Solution

Problem 14842

Graph $f(x) = x^2 - 4x$ . Determine if it opens up or down, and find the vertex, axis of symmetry, $y$ -intercept, and $x$ -intercepts.

See Solution

Problem 14843

Calculate the product of 921 and 33.

See Solution

Problem 14844

Identify the logic law shown: If $x>12$ , then $x+9>20$ . Given $x=14$ , confirm $x+9>20$ .

See Solution

Problem 14845

Identify the line of fit among $y=1.6 x+1.75$ , $y=4.25 x+1.75$ , $y=4.4 x+1.75$ , $y=3.3 x+1.75$ . Estimate $y$ for $x=15$ .

See Solution

Problem 14846

Find the function $g(x)$ that results from a vertical shrink of $f(x)=2x+6$ by a factor of $\frac{1}{2}$ .

See Solution

Problem 14847

Find the function $g(x)$ that represents a horizontal shrink of $f(x)=|2x|+4$ by a factor of $\frac{1}{2}$ .

See Solution

Problem 14848

Find the function $g(x)$ that represents a horizontal stretch of $f(x)=|x+3|$ by a factor of 4.

See Solution

Problem 14849

Simplify the expression: $-3(1-3 x)+2 x$ .

See Solution

Problem 14850

Simplify the expression: $4x + 4 - 1 + 3x$ .

See Solution

Problem 14851

Simplify the expression: $-2(7-2x)$ .

See Solution

Problem 14852

Calculate $-111(9)-11$ .

See Solution

Problem 14853

1. What is $6 \times 7$ ?
2. Round 87 to the nearest ten.

See Solution

Problem 14854

What is $365 + 249$ ?

See Solution

Problem 14855

What is $6 \times 7$ ?

See Solution

Problem 14856

Divide 9.13 by 0.58 and round the answer to the nearest hundredth.

See Solution

Problem 14857

Find the value of the box in the equation $19+\square=41$ .

See Solution

Problem 14858

Find the value of $x$ in the equation $5 \times x = 35$ .

See Solution

Problem 14859

What is $30 \div 5$ ?

See Solution

Problem 14860

Simplify the expression: $\frac{x-5}{x^{2}-6 x+5}$ .

See Solution

Problem 14861

Find $\sec(60^{\circ})$ and $\csc(60^{\circ})$ using their definitions as reciprocals of cosine and sine.

See Solution

Problem 14862

Solve for $b_{2}$ in the equation $A=\frac{1}{2} h(b_{1}+b_{2})$ .

See Solution

Problem 14863

Identify the missing particle in the nuclear equation: $_{10}^{43} \mathrm{~K} \rightarrow{ }_{20}^{43} \mathrm{Ca}+?$

See Solution

Problem 14864

Calculate the expression: $2^{5}(5-6)+9 \div 3$ .

See Solution

Problem 14865

Calculate $915 - 547$ .

See Solution

Problem 14866

Find $x$ from $C=85x+60$ . How many trips if $C=\$ 315$ and $C=\$ 485$ ?

See Solution

Problem 14867

Calculate the y-values for the equation $y^{2}=x$ using x-values 3 and 7.

See Solution

Problem 14868

Solve for $x$ in the equation $\frac{x-9}{18}=\frac{x+45}{45}$ .

See Solution

Problem 14869

Calculate the sum: $\frac{(155-151.49)^{2}}{151.49} + \frac{(131-134.51)^{2}}{134.51} + \frac{(179-161.03)^{2}}{161.03} + \frac{(125-142.97)^{2}}{142.97} + \frac{(103-124.48)^{2}}{124.48} + \frac{(132-110.52)^{2}}{110.52}$ .

See Solution

Problem 14870

Find the missing particle in the decay: ${ }_{84}^{218} \mathrm{Po} \rightarrow{ }_{2}^{4} \mathrm{He}+?$

See Solution

Problem 14871

Solve for $a$ in the equation $-5=\frac{a}{18}$ .

See Solution

Problem 14872

Solve the system of equations: 2y - 3z = 0, x + 3y = -4, 3x + 4y = 3.

See Solution

Problem 14873

Calculate the length of the interval $[-6, 8]$ .

See Solution

Problem 14874

Solve for $m$ in the equation $\frac{m}{4}=-13$ .

See Solution

Problem 14875

Solve for $v$ in the equation $\frac{v}{7}=8$ .

See Solution

Problem 14876

Solve for $x$ in the equation: $-17 = x - 15$ .

See Solution

Problem 14877

Given the function $f(x)=\left\{\begin{array}{lll}2 x+18 & \text { if } & x<-6 \\ \sqrt{x+42} & \text { if } & x>-6 \\ 2 & \text { if } & x=-6\end{array}\right.$ , determine the truth of the following statements about $f(-6)$ and its limits.

See Solution

Problem 14878

Find the co-vertices of the ellipse given by $\frac{(y-4)^{2}}{64}+\frac{(x-2)^{2}}{4}=1$ .

See Solution

Problem 14879

Find the value of $m$ for the continuous piecewise function $f(x)=\left\{\begin{array}{ll}m x-7 & \text { if } \quad x<-4 \\ x^{2}+5 x-3 & \text { if } \quad x \geq-4\end{array}\right.$

See Solution

Problem 14880

Find the ordered pair that satisfies the inequalities: $3x - 5y \leq 15$ and $8x + 5y > 24$ . A) $(0,3)$ B) $(3,-3)$ C) $(3,0)$ D) $(3,3)$

See Solution

Problem 14881

A mechanic earns \ $14/hour, \$21 for overtime. Find$ W(30) $,$ W(40) $,$ W(45) $, and$ W(50)$.

See Solution

Problem 14882

A mechanic earns \$14/hr, with overtime at time-and-a-half. Find wages for 30, 40, 45, and 50 hours. New functions for 36 hrs and \$16/hr?

See Solution

Problem 14883

A mechanic earns \ $14/hour regular and \$21/hour overtime. Find$ W(30), W(40), W(45), W(50)$.

See Solution

Problem 14884

Find $x$ if $f(x) = x^{2} - 1$ and $f(x) = 99$ .

See Solution

Problem 14885

A mechanic earns \ $14/hour regular and \$21/hour overtime. Find$ W(30) $,$ W(40) $,$ W(45) $, and$ W(50)$.
(b) What is the new wage function if the work week is 36 hours?
(c) If pay is \$16/hour for 40 hours, what is the new wage function?

See Solution

Problem 14886

A mechanic earns \ $14/hour regular and \$21/hour overtime. Find$ W(30) $,$ W(40) $,$ W(45) $,$ W(50)$ and new function for 36 hours.

See Solution

Problem 14887

Find the value of the function $f(x) = x^{3}$ at $x = 5$ .

See Solution

Problem 14888

Find $x$ where $f(x) = 3$ .

See Solution

Problem 14889

Find $x$ such that $f(x) = -3$ for the function $f(x) = |x|$ .

See Solution

Problem 14890

Find $f(2)$ and $f(5)$ for the function defined as $f(x)=2^{x}$ .

See Solution

Problem 14891

Find $f(-4)$ using the function $f(x)=x^{2}-1$ given that $f(-2)=f(0)=f(1)=\;$ .

See Solution

Problem 14892

Solve for $x$ given that angle 4 is $4x - 6$ and angle 6 is $2x - 12$ .

See Solution

Problem 14893

Solve the equation $2(x+3) + 3x = 16$ .

See Solution

Problem 14894

Solve the equation $3(x-4)+15=2(x+5)$ . What is the solution? A. Solution set is B. $\{x \mid x$ is a real number $\}$ C. $\varnothing$ .

See Solution

Problem 14895

Rationalize the denominator: (a) $\frac{24}{\sqrt{3}}$

See Solution

Problem 14896

Solve the equation $\frac{2 x}{x+4}-\frac{8}{x-4}=\frac{2 x^{2}+32}{x^{2}-16}$ . Is it an identity, conditional, or inconsistent?

See Solution

Problem 14897

Calculate $f(2)$ for the function $f(x)=x^{2}+3x-7$ .

See Solution

Problem 14898

Simplify the expression $\frac{4}{\sqrt{6}}$ .

See Solution

Problem 14899

Calculate $f(-1)$ for the function $f(x)=\frac{x^{2}-5}{x+3}$ .

See Solution

Problem 14900

Calculate $f(2)$ for the function $f(x)=\sqrt{x^{2}+3x}$ .

See Solution

1 ...146 147 148 149 150 151 152 ...270

Math Statement

Problem 14801

Solve the equation: 3(−4x−3)+5x−5=03(-4x - 3) + 5x - 5 = 03(−4x−3)+5x−5=0.

Problem 14802

Calculate the product: 57⋅1415⋅3020\frac{5}{7} \cdot \frac{14}{15} \cdot \frac{30}{20}75​⋅1514​⋅2030​.

Problem 14803

Calculate the product of s(x)=x−3x2−36s(x)=\frac{x-3}{x^{2}-36}s(x)=x2−36x−3​ and t(x)=x−63−xt(x)=\frac{x-6}{3-x}t(x)=3−xx−6​, and state its domain in interval notation.

Problem 14804

Solve the equation: 3(2x+2)+x+5=−103(2x + 2) + x + 5 = -103(2x+2)+x+5=−10.

Problem 14805

Calculate: 12×9=\frac{1}{2} \times 9=21​×9=

Problem 14806

Solve the equation: 54x+5(−x+1)−7=−(52x−52)\frac{5}{4} x + 5(-x + 1) - 7 = -\left(\frac{5}{2} x - \frac{5}{2}\right)45​x+5(−x+1)−7=−(25​x−25​)

Problem 14807

Find (f∘g)(x)(f \circ g)(x)(f∘g)(x) and its domain. Given f(x)=xx−1f(x)=\frac{x}{x-1}f(x)=x−1x​ and g(x)=13x2−36g(x)=\frac{13}{x^{2}-36}g(x)=x2−3613​.

Problem 14808

Calculate 11×11211 \times \frac{1}{12}11×121​.

Problem 14809

Solve these two problems: 1. 9.002−3=?9.002 - 3 = ?9.002−3=? 2. 400.06−0.03=?400.06 - 0.03 = ?400.06−0.03=?

Problem 14810

9.002 - 3 = 1.001

Problem 14811

Calculate: 15×5=\frac{1}{5} \times 5=51​×5=

Problem 14812

Calculate 10×2310 \times \frac{2}{3}10×32​.

Problem 14813

Find (f∘g)(x)(f \circ g)(x)(f∘g)(x) and its domain in interval notation, where f(x)=xx−1f(x)=\frac{x}{x-1}f(x)=x−1x​ and g(x)=13x2−36g(x)=\frac{13}{x^{2}-36}g(x)=x2−3613​.

Problem 14814

Calculate: 5×56=5 \times \frac{5}{6}=5×65​=

Problem 14815

Calculate (13.2+0.9)÷0.6(13.2 + 0.9) \div 0.6(13.2+0.9)÷0.6.

Problem 14816

Calculate 41.84−0.941.84 - 0.941.84−0.9.

Problem 14817

Solve using the standard algorithm: 1.8−0.9=1.8 - 0.9 = 1.8−0.9=

Problem 14818

Calculate 5.182−0.095.182 - 0.095.182−0.09.

Problem 14819

Calculate 341.84−21.92341.84 - 21.92341.84−21.92.

Problem 14820

Solve the system: 2x+3y=12402x + 3y = 12402x+3y=1240 and x=2y−10x = 2y - 10x=2y−10. Find food and ride tickets sold.

Problem 14821

Find the equation of the line that passes through the point (0,5)(0,5)(0,5) with a slope of m=−3m=-3m=−3.

Problem 14822

Divide 239 by 119 and find the approximate result.

Problem 14823

Find the complex zeros of f(x)=x2−10x+29f(x)=x^{2}-10x+29f(x)=x2−10x+29 and graph the function.

Problem 14824

Find the complex zeros of f(x)=5x2+2x+1f(x)=5x^{2}+2x+1f(x)=5x2+2x+1 and graph the function. x=\mathrm{x}=x= (simplify to a +b+b+b form).

Problem 14825

Solve the equation: 6=1−2x+56=1-2 x+56=1−2x+5.

Problem 14826

Solve the equation: 1.5x−1.2−x=0.51.5x - 1.2 - x = 0.51.5x−1.2−x=0.5.

Problem 14827

Solve the inequality: x+11−2<−2\frac{x+11}{-2} < -2−2x+11​<−2

Problem 14828

Find the value of the function f(x)=−3x2+10x+2f(x)=-3 x^{2}+10 x+2f(x)=−3x2+10x+2 at x=−6x=-6x=−6. What is f(−6)f(-6)f(−6)?

Problem 14829

Solve the inequality: 2(x−1)+3>92(x-1)+3>92(x−1)+3>9

Problem 14830

Solve the equation x2−4x+13=0x^{2}-4 x+13=0x2−4x+13=0 using the quadratic formula. Provide the exact solution with radicals and iii.

Problem 14831

Solve the equation x2−8x+32=0x^{2}-8x+32=0x2−8x+32=0 using the quadratic formula. Provide exact answers with radicals and iii if needed.

Problem 14832

Find the absolute values: ∣−9∣|-9|∣−9∣ and ∣6∣|6|∣6∣.

Problem 14833

Determine the marginal cost from the cost function C(x,y)=240,000+6,000x+4,000yC(x, y) = 240,000 + 6,000x + 4,000yC(x,y)=240,000+6,000x+4,000y.

Problem 14834

Find the real zeros and xxx-intercepts of the function f(x)=x4−41x2+400f(x)=x^{4}-41 x^{2}+400f(x)=x4−41x2+400.

Problem 14835

Solve for qqq in the equation 12qu=412 q u=412qu=4.

Problem 14836

Solve for aaa in the equation 2ab=8c2 a b = 8 c2ab=8c.

Problem 14837

Find the absolute value of -11. What is ∣−11∣|-11|∣−11∣?

Problem 14838

Simplify x4⋅x3x^{4} \cdot x^{3}x4⋅x3.

Problem 14839

Divide 545 by 5.

Problem 14840

Solve the equation: $3(-4x - 3) + 5x - 5 = 0$ .

Calculate the product: $\frac{5}{7} \cdot \frac{14}{15} \cdot \frac{30}{20}$ .

Calculate the product of $s(x)=\frac{x-3}{x^{2}-36}$ and $t(x)=\frac{x-6}{3-x}$ , and state its domain in interval notation.

Solve the equation: $3(2x + 2) + x + 5 = -10$ .

Calculate: $\frac{1}{2} \times 9=$

Solve the equation: $\frac{5}{4} x + 5(-x + 1) - 7 = -\left(\frac{5}{2} x - \frac{5}{2}\right)$

Find $(f \circ g)(x)$ and its domain. Given $f(x)=\frac{x}{x-1}$ and $g(x)=\frac{13}{x^{2}-36}$ .

Calculate $11 \times \frac{1}{12}$ .

Solve these two problems: 1. $9.002 - 3 = ?$ 2. $400.06 - 0.03 = ?$

Calculate: $\frac{1}{5} \times 5=$

Calculate $10 \times \frac{2}{3}$ .

Find $(f \circ g)(x)$ and its domain in interval notation, where $f(x)=\frac{x}{x-1}$ and $g(x)=\frac{13}{x^{2}-36}$ .

Calculate: $5 \times \frac{5}{6}=$

Calculate $(13.2 + 0.9) \div 0.6$ .

Calculate $41.84 - 0.9$ .

Solve using the standard algorithm: $1.8 - 0.9 =$

Calculate $5.182 - 0.09$ .

Calculate $341.84 - 21.92$ .

Solve the system: $2x + 3y = 1240$ and $x = 2y - 10$ . Find food and ride tickets sold.

Find the equation of the line that passes through the point $(0,5)$ with a slope of $m=-3$ .

Find the complex zeros of $f(x)=x^{2}-10x+29$ and graph the function.

Find the complex zeros of $f(x)=5x^{2}+2x+1$ and graph the function. $\mathrm{x}=$ (simplify to a $+b$ form).

Solve the equation: $6=1-2 x+5$ .

Solve the equation: $1.5x - 1.2 - x = 0.5$ .

Solve the inequality: $\frac{x+11}{-2} < -2$

Find the value of the function $f(x)=-3 x^{2}+10 x+2$ at $x=-6$ . What is $f(-6)$ ?

Solve the inequality: $2(x-1)+3>9$

Solve the equation $x^{2}-4 x+13=0$ using the quadratic formula. Provide the exact solution with radicals and $i$ .

Solve the equation $x^{2}-8x+32=0$ using the quadratic formula. Provide exact answers with radicals and $i$ if needed.

Find the absolute values: $|-9|$ and $|6|$ .

Determine the marginal cost from the cost function $C(x, y) = 240,000 + 6,000x + 4,000y$ .

Find the real zeros and $x$ -intercepts of the function $f(x)=x^{4}-41 x^{2}+400$ .

Solve for $q$ in the equation $12 q u=4$ .

Solve for $a$ in the equation $2 a b = 8 c$ .

Find the absolute value of -11. What is $|-11|$ ?

Simplify $x^{4} \cdot x^{3}$ .

Find the zeros of the function $f(x)=4x^{2}+2x-1$ using the quadratic formula. Are they the same as the $x$ -intercepts?

Find the zeros of $f(x)=2x^2+10x+9$ and determine their relationship to the $x$ -intercepts.

Graph $f(x) = x^2 - 4x$ . Determine if it opens up or down, and find the vertex, axis of symmetry, $y$ -intercept, and $x$ -intercepts.

Identify the logic law shown: If $x>12$ , then $x+9>20$ . Given $x=14$ , confirm $x+9>20$ .

Identify the line of fit among $y=1.6 x+1.75$ , $y=4.25 x+1.75$ , $y=4.4 x+1.75$ , $y=3.3 x+1.75$ . Estimate $y$ for $x=15$ .

Find the function $g(x)$ that results from a vertical shrink of $f(x)=2x+6$ by a factor of $\frac{1}{2}$ .

Find the function $g(x)$ that represents a horizontal shrink of $f(x)=|2x|+4$ by a factor of $\frac{1}{2}$ .

Find the function $g(x)$ that represents a horizontal stretch of $f(x)=|x+3|$ by a factor of 4.

Simplify the expression: $-3(1-3 x)+2 x$ .

Simplify the expression: $4x + 4 - 1 + 3x$ .

Simplify the expression: $-2(7-2x)$ .

Calculate $-111(9)-11$ .

1. What is $6 \times 7$ ?
2. Round 87 to the nearest ten.

What is $365 + 249$ ?

What is $6 \times 7$ ?

Find the value of the box in the equation $19+\square=41$ .

Find the value of $x$ in the equation $5 \times x = 35$ .

What is $30 \div 5$ ?

Simplify the expression: $\frac{x-5}{x^{2}-6 x+5}$ .

Find $\sec(60^{\circ})$ and $\csc(60^{\circ})$ using their definitions as reciprocals of cosine and sine.

Solve for $b_{2}$ in the equation $A=\frac{1}{2} h(b_{1}+b_{2})$ .

Identify the missing particle in the nuclear equation: $_{10}^{43} \mathrm{~K} \rightarrow{ }_{20}^{43} \mathrm{Ca}+?$

Calculate the expression: $2^{5}(5-6)+9 \div 3$ .

Calculate $915 - 547$ .

Find $x$ from $C=85x+60$ . How many trips if $C=\$ 315$ and $C=\$ 485$ ?

Calculate the y-values for the equation $y^{2}=x$ using x-values 3 and 7.

Solve for $x$ in the equation $\frac{x-9}{18}=\frac{x+45}{45}$ .

Find the missing particle in the decay: ${ }_{84}^{218} \mathrm{Po} \rightarrow{ }_{2}^{4} \mathrm{He}+?$

Solve for $a$ in the equation $-5=\frac{a}{18}$ .

Calculate the length of the interval $[-6, 8]$ .

Solve for $m$ in the equation $\frac{m}{4}=-13$ .