Math Statement

Problem 14201

Simplify the expression: 5112x33x63x5 \sqrt{112 x^{3}} - 3 x \sqrt{63 x}.

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Problem 14202

Simplify the expression: 5x24x5-\sqrt{5 x^{2}}-4 x \sqrt{5}.

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Problem 14203

Evaluate 6+34+506|-6| + 3|4| + |-5| - 0 \cdot 6. What is the result?

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Problem 14204

Simplify x220x80x2-x^{2} \sqrt{20}-x \sqrt{80 x^{2}} to its simplest radical form.

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Problem 14205

Evaluate c2+b2\left|c^{2}+b^{2}\right| for a=5a=5, b=3b=-3, and c=2c=-2.

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Problem 14206

Calculate 53|5| - |-3|.

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Problem 14207

Simplify the expression 4x23x3+7x312x-4x^2\sqrt{3x^3} + 7x^3\sqrt{12x} into simplest radical form.

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Problem 14208

Evaluate 135+713 - 5 + 7 and determine which of the following is correct: 15, 5, -15, -5.

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Problem 14209

Simplify: 303^{0}. What is the result?

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Problem 14210

Evaluate 55|5| - |-5|. Options: -25, 10, 25, 0.

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Problem 14211

Calculate the value of the expression (62)4\left(6^{2}\right)^{4}.

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Problem 14212

Simplify 4x23x3+7x312x-4 x^{2} \sqrt{3 x^{3}}+7 x^{3} \sqrt{12 x} to its simplest radical form.

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Problem 14213

Simplify 9175x23x79 \sqrt{175 x^{2}} - 3 x \sqrt{7} to its simplest radical form.

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Problem 14214

Simplify 4x23x3+7x312x-4 x^{2} \sqrt{3 x^{3}} + 7 x^{3} \sqrt{12 x} to its simplest radical form.

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Problem 14215

Solve the inequality 3x+2<9-3|x+2|<-9.

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Problem 14216

Use the Distributive Property to solve the equation 4(x+2)=164(x+2)=16.

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Problem 14217

Solve the equation: 0.04x1=6.04|0.04 x-1|=6.04

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Problem 14218

Solve for n: 2n4=32-2n - 4 = 32

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Problem 14219

Simplify the expression: 116114\frac{11^{6}}{11^{4}}. What is the result?

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Problem 14220

Solve the equation 2k6+3k=142k - 6 + 3k = 14 for kk.

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Problem 14221

Simplify the expression: (3x2y3x3)3\left(\frac{3 x^{2} y^{3}}{x^{3}}\right)^{3}.

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Problem 14222

Simplify x3x53x23x3-x \sqrt{3 x^{5}}-3 x^{2} \sqrt{3 x^{3}} to its simplest radical form.

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Problem 14223

Solve for kk in the equation: 2k6+3k=142 k - 6 + 3 k = 14.

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Problem 14224

Simplify 4x1923x24 x \sqrt{192}-\sqrt{3 x^{2}} to its simplest radical form.

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Problem 14225

Simplify the expression: 12a3b6c53a2b4c5\frac{12 a^{3} b^{6} c^{5}}{3 a^{2} b^{4} c^{5}}

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Problem 14226

Simplify: (3x2y3z3)3\left(\frac{3 x^{2} y^{3}}{z^{3}}\right)^{3}

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Problem 14227

Find the slope and yy-intercept of the line given by the equation y=2x+1y=2x+1.

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Problem 14228

Find the equivalent expression for (2w2)3(8w6)\left(2 w^{-2}\right)^{3}\left(8 w^{6}\right).

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Problem 14229

Find the equivalent expression for cd4c2d8\frac{c d^{4}}{c^{2} d^{8}}.

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Problem 14230

Find the yy-intercept of the line given by the equation y=2x+1y=-2x+1.

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Problem 14231

Convert 6873 x 10^6 into scientific notation: [?] x 10^[?].

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Problem 14232

Calculate 0.0003162\frac{0.0003}{162} and express the answer in scientific notation with the correct significant figures.

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Problem 14233

Encuentra el valor mínimo de xx en la inecuación: (x1)2+(x2)2x2+x1(x-1)^{2}+(x-2)^{2} \leq x^{2}+x-1. Opciones: a. -1, b. 0, c. 1, d. 2.

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Problem 14234

Find the value of ? in cb?=a0b2c\frac{c}{b^{?}} = a^{0} b^{-2} c.

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Problem 14235

Graph the line given by the equation y=2y=-2 on a coordinate plane.

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Problem 14236

Determine the range of the function y=4x+3y=-4x+3.

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Problem 14237

Find the number of significant figures in 0.0080.

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Problem 14238

How many significant figures are in the number 45000?

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Problem 14239

Calculate 104×10710^{4} \times 10^{7}.

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Problem 14240

Calculate the sum of 3.42, 4, 5.2, and 12, and report your answer with the correct significant figures.

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Problem 14241

Calculate 106102\frac{10^{6}}{10^{2}}.

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Problem 14242

Calculate and report the answer with significant figures: 12306×245112306 \times 2451

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Problem 14243

Multiply the numerator and denominator of xx21x+12xx2\frac{\frac{x}{x-2}-\frac{1}{x+1}}{\frac{2 x}{x-2}} by which expression to simplify?

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Problem 14244

Find the minimum value of the function f(x)=x26x+14f(x) = x^{2} - 6x + 14. Options: A) -3, B) 3, C) 5, D) 14.

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Problem 14245

Solve the equation x29x9=x+9\frac{x^{2}-9}{x-9}=x+9 for all values of xx.

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Problem 14246

Analiza la inecuación: (x+2)2+(x+3)22x2+63(x+2)^{2}+(x+3)^{2} \geqslant 2 x^{2}+63. ¿Cuál es su conjunto solución?

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Problem 14247

Calculate 3.0×53.0 \times 5 and report the answer using significant figures.

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Problem 14248

Graph the inequalities y15x+5y \geq -\frac{1}{5} x + 5 and y>2x6y > 2x - 6. Find a point in the solution set.

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Problem 14249

Find the missing element X in the nuclear equation: 611CX+10e { }_{6}^{11} \mathrm{C} \rightarrow \mathrm{X}+{ }_{1}^{0} \mathrm{e} .

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Problem 14250

Solve the equation: 24x14=92 - 4x - 14 = 9.

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Problem 14251

Calculate (3×105)×(2×102)(3 \times 10^{5}) \times (2 \times 10^{2}) and express the answer in the form V×10nV \times 10^{n}.

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Problem 14252

Find the missing component in the equation: 611CX+10e { }_{6}^{11} \mathrm{C} \rightarrow \mathrm{X}+{ }_{1}^{0} \mathrm{e}

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Problem 14253

Solve for xx in the equation: 3x=13-3 x=\frac{1}{3}.

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Problem 14254

Find the absolute value of 18: 18|18|.

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Problem 14255

Identify expressions that can be factored as (ax+b)(axb)(a x+b)(a x-b) with integers aa and bb. Options: A x29x^{2}-9, B x211x^{2}-11, C 4x214 x^{2}-1, D 4x224 x^{2}-2, E 9x249 x^{2}-4.

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Problem 14256

Resuelve la inecuación: (x+2)2+(x+3)22x2+63(x+2)^{2}+(x+3)^{2} \geqslant 2 x^{2}+63. ¿Cuál es el conjunto solución?

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Problem 14257

Is 10\sqrt{10} a rational number? Choose true or false with reasons: A. True, it's an integer. B. False, it doesn't end/repeat. C. True, it has repeating digits. D. True, it's a terminating decimal.

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Problem 14258

Encuentra el menor valor de xx en la inecuación: (x1)2+(x2)2x2+x1(x-1)^{2}+(x-2)^{2} \leqslant x^{2}+x-1. Opciones: a. -2 b. -1 c. 0 d. 1 e. 2

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Problem 14259

Is the statement true or false? -8 is a rational number. Choose: True or False.

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Problem 14260

Is the statement true or false? 2262 \frac{2}{6} is an irrational number. Choose: True or False.

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Problem 14261

Solve for aa in the equation: 3(2a6)=363(2 a-6)=36.

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Problem 14262

Solve the equation: 3x+4x9=123x + 4x - 9 = 12.

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Problem 14263

Resuelve la inecuación: (x+2)2+(x+3)22x2+63(x+2)^{2}+(x+3)^{2} \geqslant 2 x^{2}+63. ¿Cuál es el conjunto solución?

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Problem 14264

In a G.P., if the pthp^{\text{th}}, qthq^{\text{th}}, and rthr^{\text{th}} terms are a,b,ca, b, c, prove that: aqrbrpcpq=1a^{q-r} \cdot b^{r-p} \cdot c^{p-q}=1.

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Problem 14265

Is every negative number a negative integer? Choose true or false: A. True, B. False (-2), C. False (12-\frac{1}{2}), D. True.

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Problem 14266

Solve the equation: 2g2(5g+12)=82g - 2(5g + 12) = 8

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Problem 14267

Resuelve la inecuación 1x1x1<0\frac{1}{x}-\frac{1}{x-1}<0 y encuentra el intervalo solución.

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Problem 14268

Use the distributive property to simplify: 4(6+7)=4(6+7)=

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Problem 14269

Solve the equation 8x=6x+10-8 x=-6 x+10 and verify your solution.

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Problem 14270

Prove that if a,b,ca, b, c are in A.P. and x,y,zx, y, z are in G.P., then xbcycazab=1x^{b-c} \cdot y^{c-a} \cdot z^{a-b}=1.

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Problem 14271

Determine the property illustrated by the equation 4(0.25)=14(0.25)=1.

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Problem 14272

Determine the x-intercepts and y-intercepts of the equation y=x264y=x^{2}-64.

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Problem 14273

Solve for qq in the equation: 194q=q1119 - 4q = q - 11.

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Problem 14274

Identify the property of the equation: (8+2)+3=8+(2+3)(8+2)+3=8+(2+3).

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Problem 14275

Use a graphing tool to find the roots of the equation x35x2+4x=0x^{3}-5 x^{2}+4 x=0.

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Problem 14276

Find the value of a10a_{10} in the sequence defined by an=5+(n1)14a_{n}=-5+(n-1) 14.

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Problem 14277

Find the meaning of f(1400)=60f(1400)=60.

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Problem 14278

Identify the property demonstrated by 12+3+4=4+3+1212 + 3 + 4 = 4 + 3 + 12.

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Problem 14279

Calcular el área total usando la fórmula: =(4(55/2))+(425)+(418)=(4 *(5 * 5 / 2))+(4 * 25)+(4 * 18) y encuentra el resultado.

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Problem 14280

Determine the slope mm and yy-intercept bb from the equation of the line: 5xy=25 x - y = 2.

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Problem 14281

Identify the property: "The product of numbers remains the same regardless of the order of the factors."

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Problem 14282

Identify the property: "For any numbers aa and bb, a×b=b×aa \times b = b \times a."

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Problem 14283

Find the percent change in beer shipments from 2007 to 2010 using the equation y=4.3x+30.1y=-4.3 x+30.1 with x=10x=10.

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Problem 14284

Find the first full year when the percent change in beer shipments reaches 33%-33\% using the model y=3.5x+24.5y=-3.5x+24.5.

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Problem 14285

What is the mole ratio of water to carbon dioxide in the reaction: C2H5OH+2O22CO2+3H2O+1367kJC_{2}H_{5}OH + 2 O_{2} \rightarrow 2 CO_{2} + 3 H_{2}O + 1367 kJ?

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Problem 14286

How many moles of C6H12O6\mathrm{C}_{6} \mathrm{H}_{12} \mathrm{O}_{6} are needed for 6.0 moles of O2\mathrm{O}_{2}?

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Problem 14287

Calculate 9.725×103+3.58×102+6.19.725 \times 10^{3}+3.58 \times 10^{2}+6.1 and round to the correct significant figures.

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Problem 14288

Find the answer to 6.5250.551.876.525 - 0.55 - 1.87 with the correct significant figures.

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Problem 14289

Calculate the sum: 3.25×102+3.572×103+6.125×1013.25 \times 10^{-2} + 3.572 \times 10^{-3} + 6.125 \times 10^{-1} and round to correct significant figures.

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Problem 14290

Calculate the sum: 0.5+3.25+2.80.5 + 3.25 + 2.8 and report it with the correct significant figures.

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Problem 14291

Calculate 95.32543.3516.1295.325 - 43.35 - 16.12 and round to the correct significant figures.

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Problem 14292

Find the sum of 19.2519.25, 31.53531.535, and 16.712516.7125 with the correct significant figures.

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Problem 14293

Write the repeating decimal 3.013.0 \overline{1} as a mixed number.

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Problem 14294

Calculate 275.75113.5+36.125275.75 - 113.5 + 36.125 and round to the correct significant figures based on the + or - rule.

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Problem 14295

Calculate 9.2875+23.6514.3579.2875 + 23.65 - 14.357 and round to the correct significant figures based on addition and subtraction rules.

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Problem 14296

Calculate the sum: 39.25+13.5+66.1250.339.25 + 13.5 + 66.125 - 0.3 and round to the correct significant figures.

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Problem 14297

Solve for xx in the equation: 14x5=38x\frac{1}{4} x - 5 = \frac{3}{8} x.

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Problem 14298

Solve for xx in the equation: x+44+x+13=5\frac{x+4}{4}+\frac{x+1}{3}=5.

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Problem 14299

Calculate the expression: 3164363 \sqrt{16}-4 \sqrt{36}.

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Problem 14300

Solve the equation 83x4=3x+4\frac{8}{3 x-4}=\frac{3}{x+4}.

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