Expression

Problem 14201

Evaluate a) $x^{2}$ , b) $-x^{2}$ , and c) $(-x)^{2}$ for $x = -8$ . Find values for a), b), and c).

See Solution

Problem 14202

Evaluate: $(35 \div 7)^{3}+9^{2} \div 27$

See Solution

Problem 14203

Convert $7.98 \times 10^{5}$ tons to gigagrams (Gg) and report the answer with 3 significant figures.

See Solution

Problem 14204

Evaluate: $7 - 5(9 + 8) =$

See Solution

Problem 14205

Given $f(x)=2x-5$ and $g(x)=4x^{2}$ , find: a. $f+g$ , b. $f-g$ , c. $fg$ , d. $\frac{f}{g}$ .

See Solution

Problem 14206

Convert $2.25 \times 10^{12}$ yards to $T m$ and report the answer to 3 significant figures.

See Solution

Problem 14207

Calculate $51,599 - 22,782$ and check if it is approximately $33,000$ .

See Solution

Problem 14208

Find expressions equivalent to $(5 g+3 h+4) \cdot 2$ . Choose all that apply: A $(5 g+3 h) \cdot 8$ , B $(5 g+3 h) \cdot 6$ , C None.

See Solution

Problem 14209

Which expressions equal $x + 2y + x + 2$ ? Select all that apply: A $2(x+y+1)$ B $2x + 4y + 4$ C None.

See Solution

Problem 14210

Find expressions equivalent to $2(4 f+2 g)$ . Choose 3: A $8 f+2 g$ , B $2 f(4+2 g)$ , C $8 f+4 g$ , D $4(2 f+g)$ , E $4 f+4 f+4 g$ .

See Solution

Problem 14211

Identify expressions equivalent to $4 b$ : A) $b + 2(b + 2b)$ B) $3b + b$ C) $2(2b)$

See Solution

Problem 14212

Plot the number $-\frac{7}{4}$ on a number line.

See Solution

Problem 14213

Find the following for $f(x)=x-4$ and $g(x)=\sqrt{x}$ : a. $f+g$ , b. $f-g$ , c. $fg$ , d. $\frac{f}{g}$ .

See Solution

Problem 14214

Round the sum of $5.63 + 2.15 + 16.39$ to the nearest integer.

See Solution

Problem 14215

Exponents, Polynomials, and Radicals Converting between scientific notation and standard form in a real-world... Madely
Answer the following. (a) An astronomer's infrared telescope is able to detect radiation with a wavelength of $1.96 \times 10^{-5}$ meters. Write this number in standard notation. (b) The diameter of Pluto at its equator is approximately 2390 kilometers. Write this number in scientific notation. (a) $\square$ meters $\square$ $\times 10^{\circ}$ (b) $\square$ kilometers

See Solution

Problem 14216

Answer the following. (a) The signal from a certain satellite takes approximately 0.054 seconds to reach Earth. Write this number in scientific notati (b) The total surface area of Africa is approximately $1.17 \times 10^{7}$ square miles. Write this number in standard notation. (a) $\square$ seconds (b) $\square$ square miles

See Solution

Problem 14217

Answer the following. (a) A certain solution has a hydrogen Ion concentration of $9.14 \times 10^{-5}$ moles per liter. Write this number in standard not (b) An African bush elephant can weigh up to 28,000 pounds. Write this number in scientific notation. (a) [I moles per liter $\square \times{ }^{\square}$ (b) $\square$ pounds

See Solution

Problem 14218

Factor the expression completely. $x^{2} y^{5}+x^{4}$
Answer Attempt iout of 2

See Solution

Problem 14219

Question
Factor the expression completely. $5 x-x^{2}$
Answer Atsmpt sout of 2

See Solution

Problem 14220

An that both A and B will occur is 0.1 .
8. The conditional probability of A , given B (a) is $1 / 2$ .
8. The conditional probability of A , given B (a) is $1 / 2$ . $\frac{20}{50} \cdot \frac{z^{19}}{50}=19 / 175$ $\frac{20}{50}$ 50 $=0$ ur is ility 0.5 . An event $B$ will occur with probability 0.6 . The probability $P(A)=.5 \quad P(B)=.6$ (b) is $3 / 10$ . (c) is $1 / 5$ . $P\left(P_{n} A\right)=$ (d) is $1 / 6$ . (1) cannot be determined from the information given. $P(A, B)=$

See Solution

Problem 14221

4. $8(-4 b-9)$

See Solution

Problem 14222

Which of these absolute values is the greatest? A. $|140|$ B. $|-104|$ C. $|104|$ D. |-204| Reset Next

See Solution

Problem 14223

```latex Analia is a school district manager. Here are some details about two schools in her district for the last school year:
\begin{tabular}{lcc} & School A & School B \\ \hline Number of students & 3000 & 4000 \\ \hline Number of teachers & 190 & 380 \\ \hline Graduation rate & $86 \%$ & $90 \%$ \\ Budget per student & \10,500 & \$10,000 \\ \hline \% of students in sports club & 62 \% & 68 \%$ \\ \hline Number of sports medals won & 9 & 7 \\ \hline SAT average & 1200 & 1050 \\ \hline SAT range (max-min) & 900 & 700 \\ \hline \end{tabular}
Analia wants to know which school has higher athletic achievements relative to the SAT average.
1) Analia thought of two different ways to define this quantity. Identify these two definitions among the following options:
A) Graduation rate
B) Graduation rate divided by SAT average
C) Number of sports medals won
D) Number of sports medals won divided by SAT average
2) Determine which school has higher athletic achievements relative to the SAT average, according to the two definitions. Did you get the same result for both definitions?
Choose 1 answer: (A) Yes. According to both definitions, School A has higher athletic achievements relative to the SAT average. (B) Yes. According to both definitions, School B has higher athletic achievements relative to the SAT average. (C) No. The definitions have opposite results. ```

See Solution

Problem 14224

$\begin{array}{r}72 \\ \times \quad 45 \\ \hline\end{array}$

See Solution

Problem 14225

32. Multiply. Write the answer in standard form. $15 i(-1+2 i)$

See Solution

Problem 14226

Question 1 of 10 Use the grouping method to factor $x^{3}+x^{2}+5 x+5$ A. $(x+1)(x+5)$ B. $\left(x^{2}+1\right)(x+5)$ C. $x(x+5)(x+1)$ D. $(x+1)\left(x^{2}+5\right)$

See Solution

Problem 14227

$\frac{12 \mathrm{~g}}{12 \mathrm{amu}}=\frac{1 \mathrm{~g}}{1 \mathrm{amu}}=\frac{1 \mathrm{~g}}{1.66 \cdot 10^{-24} \mathrm{~g}}=6022 \cdot 10^{23}$

See Solution

Problem 14228

For berylium chloride, 0.076 moles of silver nitrate are used. For magnesium chloride, 0.064 moles of silver nitrate are used. For calcium chloride, 0.055 moles of silver nitrate are used. How many moles of $\mathrm{AgNO}_{3}$ should we use to be sure that we have excess, no matter which of the three compounds it is? a) 0.025 mol b) 0.050 mol c) 0.075 mol d) 0.100 mol

See Solution

Problem 14229

The table shows the price of a tablet in 2021 and in 2022. \begin{tabular}{|c|c|} \hline Year & Price (\$) \\ \hline 2021 & 155 \\ \hline 2022 & 128.65 \\ \hline \end{tabular}
You determined that the percent decrease from 2021 to 2022 was $17 \%$ .
If the percent decrease continues for another year. what will the price of the table be in 2023? submit

See Solution

Problem 14230

Which of the following expressions can be rewritten using the Power Rule? Expression 1: $\log x \cdot \log y$ Expression 2: $\frac{\log x}{\log y}$ Expression 3: $\log x^{y}$ (1 point)
Expression $\square$

See Solution

Problem 14231

In Exercises 12-14, factor the polynomial completely. $x$ $\begin{array}{l} \text { 12. } 36 p^{4}-25 \\ \left(6 p^{z-5}\right)\left(6 p^{2}+5\right) \\ \left(6 p^{2}+5\right)(\quad) \end{array}$
13. $n^{4}+11 n^{2}+28$ $\begin{array}{l} \text { *14. } \begin{array}{l} \\ 4 \\ y^{2}-16 \\ 4 \\ \left(y^{2}-4\right)\left(y^{2}+4\right) \\ \left(y^{2}+4\right)(y-2)(y+2) \end{array} \end{array}$

See Solution

Problem 14232

1. (5)Calcolare il valore delle seguenti espressioni: a) $\log _{2}(8 \cdot \sqrt[3]{2})+\log _{2} \frac{4 \cdot \sqrt[3]{2}}{\sqrt{8}}=$ b) $5^{\log _{5} 3}+\log \left(\log _{4} 4\right)+\log _{3} 9=$

See Solution

Problem 14233

13. Jeacher cuts our every 3 sheets of paper into 10 equal pieces and he divided all proves equally between 2 students a) How many pieces of pager does oacn stuclent ge c.

See Solution

Problem 14234

В большой развивающейся стране численность занятых составляет 100 млн. чел., а уровень безработицы составляет 20\%. Какова численность безработных в этой стране?
Выберите один ответ: a. $20 \mathrm{M} / \mathrm{H}$ b. $25 \mathrm{~m} / \mathrm{H}$ C. $80 \mathrm{~m} / \mathrm{H}$ d. $16 \mathrm{~m} / \mathrm{H}$

See Solution

Problem 14235

На рынке подсластителей торгуются сироп топинамбура и стевия. Какое значение может принимать перекрёстная эластичность спроса на сироп топинамбура по цене стевии, е? Выберите ВСЕ верные ответы. (Частично правильный вариант не засчитывается!) a. $\mathrm{e}<0$ b. $e>1$ c. $\mathrm{e}=0$ d. $0<e<1$

See Solution

Problem 14236

Если уровень цен за год вырос в 2,5 раза, то сколько составила инфляции за этот период?
Выберите один ответ: a. $100 \%$ b. $250 \%$ c. $150 \%$ d. $50 \%$

See Solution

Problem 14237

Simplify to a single power of 6: $\left(6^{2}\right)^{3}$

See Solution

Problem 14238

(1 point)
Evaluate the limit $\lim _{x \rightarrow \infty} \sqrt{x^{2}+5 x+6}-x$

See Solution

Problem 14239

Find the limit: $\lim _{x \rightarrow 0}\left(\frac{4}{x}-\frac{4}{\sin (x)}\right)=$ $\square$ (Enter undefined if the limit does not exist.)
Preview My Answers Submit Answers

See Solution

Problem 14240

Find the limit. Use l'Hospital's Rule where appropriate. $\lim _{x \rightarrow-\infty} x^{2} e^{x}$
Limit: $\square$
Preview My Answers Submit Answers
You have attempted this problem 0 times.

See Solution

Problem 14241

Evaluate the limit using L'Hospital's rule $\lim _{x \rightarrow 0} \frac{3^{x}-4^{x}}{x}$

See Solution

Problem 14242

82 8-2 1 83 00 A 1 8-4 00 80 1 1 1 = √√√8 # 4096 64 = √√8 64 512

See Solution

Problem 14243

streak $0 / 4$ skills
Marie made a model (shown below) of the square pyramid she plans to build when she grows up.
Find the surface area of the model. $\square$ $\mathrm{m}^{2}$

See Solution

Problem 14244

Q. 1 Arham earns Rs. 1500000 in a year. If all of this income is taxable, how much income tax does he pay? Asume the income tax rate is $7 \%$ Q2 Mrs. Anwer has a life insurance policy of Rs.100000. She pays premiums to the insurance company at the rate of $3 \%$ every year. What is the size of the premium paid by her every year? Q. 3 Determine the length of the base in the $D A B C$ , if $\angle A C B$ is right angle, $m \overline{A B}=13 \mathrm{~cm}$ and m. $\cdot \mathrm{CC}=5 \mathrm{~cm}$ . Also draw the triangle.

See Solution

Problem 14245

11) $A R C$ LenGTt $\widehat{A B}=$ 12) AREA OF SECTOR AOB =

See Solution

Problem 14246

What is the simplest form of the radical expression $\sqrt{50 x^{6} y^{5}}$ ? Assume $x$ and $y$ are positive. $5 x^{2} y \sqrt{10 x^{2} y^{2}}$ $5 x^{3} y^{2} \sqrt{2 y}$ $25 x^{3} y^{2} \sqrt{2 x^{3} y^{3}}$

See Solution

Problem 14247

Evaluate the expression using order of operations: $4 \cdot[-6+5-5 \div(-5)]^{2}$ .

See Solution

Problem 14248

Find the number of kiloseconds in $22 \mathrm{hr}$ and $38 \mathrm{min}$ .

See Solution

Problem 14249

Calculate the value of the expression: $-\frac{5}{12} + \frac{3}{6} \cdot \frac{2}{3} \div \frac{4}{12} + \frac{2}{3}$ .

See Solution

Problem 14250

Calculate the value of $(-3) \cdot(-1)-21 \div(-3)$ using order of operations.

See Solution

Problem 14251

Find the limit: $\lim _{x \rightarrow 1} \frac{x}{\ln x}$ .

See Solution

Problem 14252

Simplify the expression using order of operations: $4.8 \div 1.2 - 2.4^{2}$ .

See Solution

Problem 14253

Evaluate: $1 \cdot 5 + 24 \div 2$

See Solution

Problem 14254

Find the additive and multiplicative inverses of 8. a) Additive inverse: $-8$ , b) Multiplicative inverse: $\frac{1}{8}$ .

See Solution

Problem 14255

Calculate the expression $(-5+1) \cdot(-1)$ using order of operations.

See Solution

Problem 14256

Find the additive and multiplicative inverses of $s$ where $s \neq 0$ . What are these inverses?

See Solution

Problem 14257

Calculate the value of $7 - [-1 - (-3 \cdot (-3) + (-6))] \div 4$ .

See Solution

Problem 14258

Evaluate: $2 \cdot 4 + (8 + 1)^{2}$ .

See Solution

Problem 14259

Find the additive and multiplicative inverses of 8. a) Additive inverse: $-8$ ; b) Choose: A. $1/8$ or B. No inverse.

See Solution

Problem 14260

Calculate the expression using order of operations: $9+[8+(2 \cdot 2+3)] \div 5$ .

See Solution

Problem 14261

Find the additive and multiplicative inverses of 8.
a) Additive inverse:
b) Multiplicative inverse: $\frac{1}{8}$

See Solution

Problem 14262

Simplify the expression using order of operations: $-1-[6-(-1 \cdot 7-5)] \div(-2)$ .

See Solution

Problem 14263

Is 4328 divisible by 9?

See Solution

Problem 14264

Simplify the expression: $(6 p^{3}-p+6 p^{4})+(8 p-5 p^{4}+2 p^{3})$ .

See Solution

Problem 14265

Check if 4328 is divisible by 2, 3, 4, 5, 6, 8, 10, and 1. What about 4328 divisible by ??

See Solution

Problem 14266

Evaluate the expression: $-10^{2}$ .

See Solution

Problem 14267

Find the prime factorization of 676, using exponents for repeated factors.

See Solution

Problem 14268

Find the least common multiple (LCM) of 84 and 56.

See Solution

Problem 14269

Find the limit: $\lim _{x \rightarrow e}(x \ln x - x)$ .

See Solution

Problem 14270

Simplify the expression $\frac{4}{4^{-1}}$ using exponent properties and show only positive exponents.

See Solution

Problem 14271

Simplify the expression: $(6 x^{3}-6 x^{4}+5 x)-(4 x+2 x^{3}+7 x^{2})$ .

See Solution

Problem 14272

Find the additive inverse and multiplicative inverse of the expression $-\frac{2}{5}$ .

See Solution

Problem 14273

Simplify $3^{5} \cdot 3^{-7}$ using exponent properties, showing only positive exponents.

See Solution

Problem 14274

Simplify the expression: $(r^{3}+3 r^{2}-1)+(8 r^{3}+7+2 r^{2})$ .

See Solution

Problem 14275

Find the limit: $\lim _{x \rightarrow 0} \ln \left(e^{x+1}\right)$ .

See Solution

Problem 14276

Simplify the expression: $(6 x^{4}+2 x^{3}-7)-(2-x^{4}+8 x^{3})$ .

See Solution

Problem 14277

Simplify $x^{-3}$ using exponent rules, expanding numerical parts and using only positive exponents.

See Solution

Problem 14278

Simplify the expression: $(2 a^{4}+a^{3}+4)-(5-8 a^{3}+a^{4})$ .

See Solution

Problem 14279

Calculate the expression using order of operations: $4^{2}-18 \div 3^{2} \times 4-24$ .

See Solution

Problem 14280

Simplify $\frac{x^{-1}}{x^{8}}$ using exponent properties and show only positive exponents.

See Solution

Problem 14281

Simplify $4^{0} \cdot 4^{2}$ using exponent rules and show only positive exponents.

See Solution

Problem 14282

Identify the property shown: $q \cdot(p-r)=(q \cdot p) \cdot r$ . Choose: A. addition, B. multiplication commutative, C. multiplication associative, D. distributive.

See Solution

Problem 14283

Simplify the expression $\frac{-6 x^{5} y^{-2}}{2 x^{3} y^{5}}$ using exponent properties, ensuring positive exponents.

See Solution

Problem 14284

Find the additive and multiplicative inverses of $-\frac{7}{8}$ . a) Additive inverse: $\square$ . b) Multiplicative inverse: A. $\square$ or B. No inverse.

See Solution

Problem 14285

Convert the engine volume of $4320 \mathrm{~cm}^{3}$ to cubic inches.

See Solution

Problem 14286

Approximate the total candy bars purchased in one year if 1.2 thousand are bought per minute. Use $5.3 \times 10^5$ minutes/year.

See Solution

Problem 14287

Simplify $1^{0}$ using exponent properties and show only positive exponents.

See Solution

Problem 14288

Convert the distance between two oxygen atom centers, $1.21 \times 10^{-8} \mathrm{cm}$ , to $\mathrm{nm}$ .

See Solution

Problem 14289

Simplify the expression $x^{0} - 4y^{0}$ using exponent properties, showing only positive exponents.

See Solution

Problem 14290

Evaluate the expression $-9 x^{2}+9 y^{2}+1$ for $x=-7$ and $y=3$ , then simplify.

See Solution

Problem 14291

Simplify the expression by combining like terms: $4x - x$ .

See Solution

Problem 14292

Simplify the expression: $(b^{3}-b^{2}-3 b^{4})+(2 b^{3}-b^{4}-7 b^{2})$ .

See Solution

Problem 14293

Convert the number $8.31 \times 10^{5}$ into decimal notation.

See Solution

Problem 14294

Simplify the expression: $-2(3x + 1) - 3(4y + 4)$ .

See Solution

Problem 14295

Convert 0.475 into a fraction.

See Solution

Problem 14296

Evaluate $(x+y)^{2}-5z$ at $x=0, y=3, z=-4$ and simplify your answer.

See Solution

Problem 14297

Simplify the expression: $\left(x+7 x^{2}-2 x^{3}\right)-\left(7 x+4-6 x^{3}\right)$ .

See Solution

Problem 14298

Find the decimal form of $\frac{1}{9} d$ .

See Solution

Problem 14299

Simplify the expression: $(4x + 6x^2 - 6x^3) - (2x + 5x^3 - 8x^4)$ .

See Solution

Problem 14300

Find the decimal form of $\frac{1}{9}$ .

See Solution

1 ...140 141 142 143 144

Expression

Problem 14201

Evaluate a) x2x^{2}x2, b) −x2-x^{2}−x2, and c) (−x)2(-x)^{2}(−x)2 for x=−8x = -8x=−8. Find values for a), b), and c).

Problem 14202

Evaluate: (35÷7)3+92÷27(35 \div 7)^{3}+9^{2} \div 27(35÷7)3+92÷27

Problem 14203

Convert 7.98×1057.98 \times 10^{5}7.98×105 tons to gigagrams (Gg) and report the answer with 3 significant figures.

Problem 14204

Evaluate: 7−5(9+8)=7 - 5(9 + 8) = 7−5(9+8)=

Problem 14205

Given f(x)=2x−5f(x)=2x-5f(x)=2x−5 and g(x)=4x2g(x)=4x^{2}g(x)=4x2, find: a. f+gf+gf+g, b. f−gf-gf−g, c. fgfgfg, d. fg\frac{f}{g}gf​.

Problem 14206

Convert 2.25×10122.25 \times 10^{12}2.25×1012 yards to TmT mTm and report the answer to 3 significant figures.

Problem 14207

Calculate 51,599−22,78251,599 - 22,78251,599−22,782 and check if it is approximately 33,00033,00033,000.

Problem 14208

Find expressions equivalent to (5g+3h+4)⋅2(5 g+3 h+4) \cdot 2(5g+3h+4)⋅2. Choose all that apply: A (5g+3h)⋅8(5 g+3 h) \cdot 8(5g+3h)⋅8, B (5g+3h)⋅6(5 g+3 h) \cdot 6(5g+3h)⋅6, C None.

Problem 14209

Which expressions equal x+2y+x+2x + 2y + x + 2x+2y+x+2? Select all that apply: A 2(x+y+1)2(x+y+1)2(x+y+1) B 2x+4y+42x + 4y + 42x+4y+4 C None.

Problem 14210

Find expressions equivalent to 2(4f+2g)2(4 f+2 g)2(4f+2g). Choose 3: A 8f+2g8 f+2 g8f+2g, B 2f(4+2g)2 f(4+2 g)2f(4+2g), C 8f+4g8 f+4 g8f+4g, D 4(2f+g)4(2 f+g)4(2f+g), E 4f+4f+4g4 f+4 f+4 g4f+4f+4g.

Problem 14211

Identify expressions equivalent to 4b4 b4b: A) b+2(b+2b)b + 2(b + 2b)b+2(b+2b) B) 3b+b3b + b3b+b C) 2(2b)2(2b)2(2b)

Problem 14212

Plot the number −74-\frac{7}{4}−47​ on a number line.

Problem 14213

Find the following for f(x)=x−4f(x)=x-4f(x)=x−4 and g(x)=xg(x)=\sqrt{x}g(x)=x​: a. f+gf+gf+g, b. f−gf-gf−g, c. fgfgfg, d. fg\frac{f}{g}gf​.

Problem 14214

Round the sum of 5.63+2.15+16.395.63 + 2.15 + 16.395.63+2.15+16.39 to the nearest integer.

Problem 14215

Problem 14216

Problem 14217

Problem 14218

Factor the expression completely. x2y5+x4x^{2} y^{5}+x^{4}x2y5+x4Answer Attempt iout of 2

Problem 14219

QuestionFactor the expression completely. 5x−x25 x-x^{2}5x−x2Answer Atsmpt sout of 2

Problem 14220

Problem 14221

4. 8(−4b−9)8(-4 b-9)8(−4b−9)

Problem 14222

Which of these absolute values is the greatest? A. ∣140∣|140|∣140∣ B. ∣−104∣|-104|∣−104∣ C. ∣104∣|104|∣104∣ D. |-204| Reset Next

Problem 14223

Problem 14224

72×45\begin{array}{r}72 \\ \times \quad 45 \\ \hline\end{array}72×45​​

Problem 14225

32. Multiply. Write the answer in standard form. 15i(−1+2i)15 i(-1+2 i)15i(−1+2i)

Problem 14226

Question 1 of 10 Use the grouping method to factor x3+x2+5x+5x^{3}+x^{2}+5 x+5x3+x2+5x+5 A. (x+1)(x+5)(x+1)(x+5)(x+1)(x+5) B. (x2+1)(x+5)\left(x^{2}+1\right)(x+5)(x2+1)(x+5) C. x(x+5)(x+1)x(x+5)(x+1)x(x+5)(x+1) D. (x+1)(x2+5)(x+1)\left(x^{2}+5\right)(x+1)(x2+5)

Problem 14227

12 g12amu=1 g1amu=1 g1.66⋅10−24 g=6022⋅1023\frac{12 \mathrm{~g}}{12 \mathrm{amu}}=\frac{1 \mathrm{~g}}{1 \mathrm{amu}}=\frac{1 \mathrm{~g}}{1.66 \cdot 10^{-24} \mathrm{~g}}=6022 \cdot 10^{23}12amu12 g​=1amu1 g​=1.66⋅10−24 g1 g​=6022⋅1023

Problem 14228

Problem 14229

Problem 14230

Which of the following expressions can be rewritten using the Power Rule? Expression 1: log⁡x⋅log⁡y\log x \cdot \log ylogx⋅logy Expression 2: log⁡xlog⁡y\frac{\log x}{\log y}logylogx​ Expression 3: log⁡xy\log x^{y}logxy (1 point)Expression □\square□

Problem 14231

Problem 14232

Problem 14233

13. Jeacher cuts our every 3 sheets of paper into 10 equal pieces and he divided all proves equally between 2 students a) How many pieces of pager does oacn stuclent ge c.

Problem 14234

Problem 14235

Problem 14236

Если уровень цен за год вырос в 2,5 раза, то сколько составила инфляции за этот период?Выберите один ответ: a. 100%100 \%100% b. 250%250 \%250% c. 150%150 \%150% d. 50%50 \%50%

Problem 14237

Simplify to a single power of 6: (62)3\left(6^{2}\right)^{3}(62)3

Problem 14238

(1 point)Evaluate the limit lim⁡x→∞x2+5x+6−x\lim _{x \rightarrow \infty} \sqrt{x^{2}+5 x+6}-xx→∞lim​x2+5x+6​−x

Problem 14239

Find the limit: lim⁡x→0(4x−4sin⁡(x))=\lim _{x \rightarrow 0}\left(\frac{4}{x}-\frac{4}{\sin (x)}\right)=limx→0​(x4​−sin(x)4​)= □\square□ (Enter undefined if the limit does not exist.)Preview My Answers Submit Answers

Problem 14240

Find the limit. Use l'Hospital's Rule where appropriate. lim⁡x→−∞x2ex\lim _{x \rightarrow-\infty} x^{2} e^{x}x→−∞lim​x2exLimit: □\square□Preview My Answers Submit AnswersYou have attempted this problem 0 times.

Problem 14241

Evaluate the limit using L'Hospital's rule lim⁡x→03x−4xx\lim _{x \rightarrow 0} \frac{3^{x}-4^{x}}{x}x→0lim​x3x−4x​

Problem 14242

82 8-2 1 83 00 A 1 8-4 00 80 1 1 1 = √√√8 # 4096 64 = √√8 64 512

Problem 14243

streak 0/40 / 40/4 skillsMarie made a model (shown below) of the square pyramid she plans to build when she grows up.Find the surface area of the model. □\square□ m2\mathrm{m}^{2}m2

Problem 14244

Problem 14245

11) ARCA R CARC LenGTt ABundefined=\widehat{A B}=AB= 12) AREA OF SECTOR AOB =

Problem 14246

Evaluate a) $x^{2}$ , b) $-x^{2}$ , and c) $(-x)^{2}$ for $x = -8$ . Find values for a), b), and c).

Evaluate: $(35 \div 7)^{3}+9^{2} \div 27$

Convert $7.98 \times 10^{5}$ tons to gigagrams (Gg) and report the answer with 3 significant figures.

Evaluate: $7 - 5(9 + 8) =$

Given $f(x)=2x-5$ and $g(x)=4x^{2}$ , find: a. $f+g$ , b. $f-g$ , c. $fg$ , d. $\frac{f}{g}$ .

Convert $2.25 \times 10^{12}$ yards to $T m$ and report the answer to 3 significant figures.

Calculate $51,599 - 22,782$ and check if it is approximately $33,000$ .

Find expressions equivalent to $(5 g+3 h+4) \cdot 2$ . Choose all that apply: A $(5 g+3 h) \cdot 8$ , B $(5 g+3 h) \cdot 6$ , C None.

Which expressions equal $x + 2y + x + 2$ ? Select all that apply: A $2(x+y+1)$ B $2x + 4y + 4$ C None.

Find expressions equivalent to $2(4 f+2 g)$ . Choose 3: A $8 f+2 g$ , B $2 f(4+2 g)$ , C $8 f+4 g$ , D $4(2 f+g)$ , E $4 f+4 f+4 g$ .

Identify expressions equivalent to $4 b$ : A) $b + 2(b + 2b)$ B) $3b + b$ C) $2(2b)$

Plot the number $-\frac{7}{4}$ on a number line.

Find the following for $f(x)=x-4$ and $g(x)=\sqrt{x}$ : a. $f+g$ , b. $f-g$ , c. $fg$ , d. $\frac{f}{g}$ .

Round the sum of $5.63 + 2.15 + 16.39$ to the nearest integer.

Factor the expression completely. $x^{2} y^{5}+x^{4}$
Answer Attempt iout of 2

Question
Factor the expression completely. $5 x-x^{2}$
Answer Atsmpt sout of 2

4. $8(-4 b-9)$

Which of these absolute values is the greatest? A. $|140|$ B. $|-104|$ C. $|104|$ D. |-204| Reset Next

$\begin{array}{r}72 \\ \times \quad 45 \\ \hline\end{array}$

32. Multiply. Write the answer in standard form. $15 i(-1+2 i)$

Question 1 of 10 Use the grouping method to factor $x^{3}+x^{2}+5 x+5$ A. $(x+1)(x+5)$ B. $\left(x^{2}+1\right)(x+5)$ C. $x(x+5)(x+1)$ D. $(x+1)\left(x^{2}+5\right)$

$\frac{12 \mathrm{~g}}{12 \mathrm{amu}}=\frac{1 \mathrm{~g}}{1 \mathrm{amu}}=\frac{1 \mathrm{~g}}{1.66 \cdot 10^{-24} \mathrm{~g}}=6022 \cdot 10^{23}$

Which of the following expressions can be rewritten using the Power Rule? Expression 1: $\log x \cdot \log y$ Expression 2: $\frac{\log x}{\log y}$ Expression 3: $\log x^{y}$ (1 point)
Expression $\square$

Если уровень цен за год вырос в 2,5 раза, то сколько составила инфляции за этот период?
Выберите один ответ: a. $100 \%$ b. $250 \%$ c. $150 \%$ d. $50 \%$

Simplify to a single power of 6: $\left(6^{2}\right)^{3}$

(1 point)
Evaluate the limit $\lim _{x \rightarrow \infty} \sqrt{x^{2}+5 x+6}-x$

Find the limit: $\lim _{x \rightarrow 0}\left(\frac{4}{x}-\frac{4}{\sin (x)}\right)=$ $\square$ (Enter undefined if the limit does not exist.)
Preview My Answers Submit Answers

Find the limit. Use l'Hospital's Rule where appropriate. $\lim _{x \rightarrow-\infty} x^{2} e^{x}$
Limit: $\square$
Preview My Answers Submit Answers
You have attempted this problem 0 times.

Evaluate the limit using L'Hospital's rule $\lim _{x \rightarrow 0} \frac{3^{x}-4^{x}}{x}$

streak $0 / 4$ skills
Marie made a model (shown below) of the square pyramid she plans to build when she grows up.
Find the surface area of the model. $\square$ $\mathrm{m}^{2}$

11) $A R C$ LenGTt $\widehat{A B}=$ 12) AREA OF SECTOR AOB =

What is the simplest form of the radical expression $\sqrt{50 x^{6} y^{5}}$ ? Assume $x$ and $y$ are positive. $5 x^{2} y \sqrt{10 x^{2} y^{2}}$ $5 x^{3} y^{2} \sqrt{2 y}$ $25 x^{3} y^{2} \sqrt{2 x^{3} y^{3}}$

Evaluate the expression using order of operations: $4 \cdot[-6+5-5 \div(-5)]^{2}$ .

Find the number of kiloseconds in $22 \mathrm{hr}$ and $38 \mathrm{min}$ .

Calculate the value of the expression: $-\frac{5}{12} + \frac{3}{6} \cdot \frac{2}{3} \div \frac{4}{12} + \frac{2}{3}$ .

Calculate the value of $(-3) \cdot(-1)-21 \div(-3)$ using order of operations.

Find the limit: $\lim _{x \rightarrow 1} \frac{x}{\ln x}$ .

Simplify the expression using order of operations: $4.8 \div 1.2 - 2.4^{2}$ .

Evaluate: $1 \cdot 5 + 24 \div 2$

Find the additive and multiplicative inverses of 8. a) Additive inverse: $-8$ , b) Multiplicative inverse: $\frac{1}{8}$ .

Calculate the expression $(-5+1) \cdot(-1)$ using order of operations.

Find the additive and multiplicative inverses of $s$ where $s \neq 0$ . What are these inverses?

Calculate the value of $7 - [-1 - (-3 \cdot (-3) + (-6))] \div 4$ .

Evaluate: $2 \cdot 4 + (8 + 1)^{2}$ .

Find the additive and multiplicative inverses of 8. a) Additive inverse: $-8$ ; b) Choose: A. $1/8$ or B. No inverse.

Calculate the expression using order of operations: $9+[8+(2 \cdot 2+3)] \div 5$ .

Find the additive and multiplicative inverses of 8.
a) Additive inverse:
b) Multiplicative inverse: $\frac{1}{8}$

Simplify the expression using order of operations: $-1-[6-(-1 \cdot 7-5)] \div(-2)$ .

Simplify the expression: $(6 p^{3}-p+6 p^{4})+(8 p-5 p^{4}+2 p^{3})$ .

Evaluate the expression: $-10^{2}$ .

Find the limit: $\lim _{x \rightarrow e}(x \ln x - x)$ .

Simplify the expression $\frac{4}{4^{-1}}$ using exponent properties and show only positive exponents.

Simplify the expression: $(6 x^{3}-6 x^{4}+5 x)-(4 x+2 x^{3}+7 x^{2})$ .

Find the additive inverse and multiplicative inverse of the expression $-\frac{2}{5}$ .

Simplify $3^{5} \cdot 3^{-7}$ using exponent properties, showing only positive exponents.

Simplify the expression: $(r^{3}+3 r^{2}-1)+(8 r^{3}+7+2 r^{2})$ .