Math Statement

Problem 13001

Find the expression equivalent to $4(4 a+6)$ . Options: $16 a+24$ , $4(6 a+4)$ , $24 a+16$ , $16 a+6$ .

See Solution

Problem 13002

Choose the expressions equivalent to $8(3 x+1)$ : $3 x+8$ , $(3 x+1) 8$ , $24 x+8$ , $8(1+3 x)$ .

See Solution

Problem 13003

Convert the mixed number 3 1/6 to an improper fraction.

See Solution

Problem 13004

Find expressions equivalent to $5(6 b+9)+4$ . Choices: $49 b+30$ , $30 b+49$ , $5(9+6 b)+4$ , $6 b+49$ .

See Solution

Problem 13005

Find expressions equivalent to $3(5 f+7)+7 f$ . Options include $5(7 f+3)+7 f$ , $7(3 f+5)+7 f$ , $3(4 f+f+7)+7 f$ , and $12 f+21$ .

See Solution

Problem 13006

Find expressions equivalent to $2(s+9)$ . Options: $2s+18$ , $(s+9)2$ , $18s+2$ , $11s$ .

See Solution

Problem 13007

Multiply and simplify: $1 \frac{1}{3} \cdot 9 \frac{5}{6}$

See Solution

Problem 13008

Find expressions equivalent to $(-2 z-3)-(9 z+5)$ . Options: $-2 z-3+-9 z-5$ , $-5+-11 z-3$ , $-11 z-8$ , $(-3 z-2)-(5 z+9)$ .

See Solution

Problem 13009

Find expressions equivalent to $2(-2 j+7)$ . Options include: $-4 j+7$ , $2(-4 j+2 j+7)$ , $-4 j+14$ , $14 j-4$ .

See Solution

Problem 13010

Find expressions equivalent to $7(7 p+3)+2$ . Options include:
1. $7 p+23$
2. $(7 p+3) 7+2$
3. $7(3 p+4 p+3)+2$
4. $7(3+7 p)+2$

See Solution

Problem 13011

Find expressions equivalent to $4(-5 n+4)-5 n$ . Options include: $-5(4 n+4)-5 n$ , $16 n-25$ , $-25 n+4$ , $4(-7 n+2 n+4)-5 n$ .

See Solution

Problem 13012

Choose expressions equivalent to $(-3y - 2) - (-4y + 6)$ . Options: $-2 + 4y - 6 - 3y$ , $-8y + 1$ , $-7y$ , $y - 8$ .

See Solution

Problem 13013

Choose the equivalent expressions for $5(8 k+6)+8$ : $38 k+40$ , $(8 k+6) 5+8$ , $40 k+38$ , $5(6+8 k)+8$ .

See Solution

Problem 13014

Find equivalent expressions for $(7 m+7)+(6 m+5)$ . Options include: $13 m+12$ , $13 m+7+5$ , $(7+7 m)+(5+6 m)$ , $7 m+(7+6 m)+5$ .

See Solution

Problem 13015

Choose the expressions equivalent to $(6 u-4)-(3 u-8)$ .

See Solution

Problem 13016

Find expressions equivalent to $(9 j-7)+(-5 j+5)$ . Options: $4 j-2$ , $(-5 j+5)+(9 j+-7)$ , $-2 j+4$ , $9 j+5-7+-5 j$ .

See Solution

Problem 13017

Choose the equivalent expressions for $5(2 d+2)+3$ : $2(5 d+2)+3$ , $(2 d+2) 5+3$ , $10 d+13$ , $2(2 d+5)+3$ .

See Solution

Problem 13018

Calculate the product of 4,899 and 67: $4,899 \times 67$ .

See Solution

Problem 13019

Calculate $4,899 \times 67$ .

See Solution

Problem 13020

Evaluate $f(x)=x-4$ for $x=1$ .

See Solution

Problem 13021

Evaluate $f(x)=x-4$ for $x=1$ . What is $f(1)=?$

See Solution

Problem 13022

Calculate $4,899 \times 67$ and $756 \times 300$ .

See Solution

Problem 13023

Determine if the function $g(x)=-9 x^{3}+8$ is even, odd, or neither.

See Solution

Problem 13024

Find the result of 2000 - 1689.

See Solution

Problem 13025

Find the average rate of change of $f(x)=x^{3}-6 x+4$ for the intervals: (a) -7 to -4, (b) -2 to 2, (c) 2 to 7.

See Solution

Problem 13026

Find the average rate of change of $h(x)=x^{2}-8x$ from 3 to 7 and the secant line through $(3, h(3))$ and $(7, h(7))$ .

See Solution

Problem 13027

Determine if $g(x)=x^{3}-48 x$ is even, odd, or neither. Find the local maximum value given a local minimum of -128 at 4.

See Solution

Problem 13028

Find the 47th term of the sequence given by $a_{n}=-11+(n-1)(-3)$ . Options: A. -149 B. -152 C. 127 D. -138

See Solution

Problem 13029

Add and simplify: $2 \frac{8}{9}+3 \frac{5}{6}$ . What is the mixed number result?

See Solution

Problem 13030

For the function $g(x)=-x^{3}+48 x$ , check if it's even, odd, or neither, and find the local maximum value given a local minimum of -128 at -4.

See Solution

Problem 13031

Evaluate $4^{5 / 2}$ .

See Solution

Problem 13032

Convert 178°C to Fahrenheit using the formula $F=\frac{9}{5} C+32$ . What is $F$ ?

See Solution

Problem 13033

Given $F(x)=-x^{4}+2 x^{2}+224$ , find if $F$ is even/odd, a second local max, and the area from $x=-4$ to $x=0$ .

See Solution

Problem 13034

Solve the inequality $6 x - 12 \leq 3 x + 6$ . What is the solution?

See Solution

Problem 13035

Given the function $F(x)=-x^{4}+2 x^{2}+224$ , find if it's even/odd, a second max value, and the area from $x=-4$ to $x=0$ .

See Solution

Problem 13036

Classify the functions as Linear, Exponential, or Quadratic:
1. $f(x)=-2 x^{2}+x$
2. $f(x)=3\left(\frac{1}{4}\right)^{x}$
3. $f(x)=-2 x+6$

See Solution

Problem 13037

Find the instantaneous velocity of the object at $t=2$ for the location function $L(t)=-3 t^{2}-5 t-3$ . Compute $L(2+h)$ , average velocity, and then the limit as $h \to 0$ .

See Solution

Problem 13038

Calculate $\frac{3}{2}\left[\left(58-10^{2}\right) \div(\sqrt{16}+3)\right]$ .

See Solution

Problem 13039

Find $(r+s)(x)$ and $(r \cdot s)(x)$ for $r(x)=4x+5$ and $s(x)=6x$ , then evaluate $(r-s)(1)$ .

See Solution

Problem 13040

Solve for $p$ in the proportion $\frac{p}{15}=\frac{96}{180}$ . Choices: $28 \frac{3}{24}$ , $8$ , $99$ , $1260$ .

See Solution

Problem 13041

Calculate $\frac{(\sqrt{225}-11) \cdot 12}{-12-(8-6^{2})}-|-3|$ .

See Solution

Problem 13042

Combine and simplify: $\frac{5 a-x}{6 a}-\frac{8 a+7 x}{2 a}+2$ into a single fraction.

See Solution

Problem 13043

Calculate the expression: $\frac{56 \div(7-9)^{3}-25}{23-5 \cdot 4}$ .

See Solution

Problem 13044

What is the result of $-4 \times 8$ ? a) -2 b) 2 c) 32 d) -32

See Solution

Problem 13045

What is the result of $-9 + 12$ ? a) -3 b) 3 c) -21 d) 21

See Solution

Problem 13046

Find the instantaneous velocity of the object at $t=7$ for $s(t)=\frac{1}{2t-5}$ using limits.

See Solution

Problem 13047

Find the instantaneous velocity of the object at $t=5$ for $s(t)=\sqrt{4t-3}$ using limits and exact values.

See Solution

Problem 13048

Find the least common multiple of $16 u^{3} x^{4}$ and $6 u^{7} v^{5} x^{2}$ .

See Solution

Problem 13049

Evaluate $7a - 5b$ for $a = 4$ and $b = 3$ . Options: 1, 13, 21, 69.

See Solution

Problem 13050

Simplify the expression $a^{2}+2(b-6)-17$ .

See Solution

Problem 13051

Solve the equation: $a^{2}+2(b-6)-17=24$ .

See Solution

Problem 13052

Find the least common multiple of $16 u^{3} x^{4}$ and $6 u^{7} v^{5} x^{2}$ .

See Solution

Problem 13053

Find the least common multiple of $16 u^{3} x^{4}$ and $6 u^{7} v^{5} x^{2}$ .

See Solution

Problem 13054

Calculate the value of $8 \times 5 \frac{1}{4} \times 3 \frac{1}{2}$ . Options: $120 \frac{1}{8}$ , $\frac{16}{3}$ , $53 \frac{1}{8}$ , 147.

See Solution

Problem 13055

Simplify the expression: $4y - y(3 - 7y) + 5 + 2(8 - y)$ . What should you do first?

See Solution

Problem 13056

Solve $x^{2}=24$ for real $x$ and simplify your answer.

See Solution

Problem 13057

Find the instantaneous velocity of the object at $t=4$ for $s(t)=-2t^{2}-5t-2$ . Compute $s(4+h)$ and average velocity.

See Solution

Problem 13058

Find the 7th term in the sequence given by $a_{n}=-3 \cdot(3)^{(n-1)}$ . Options: A. 6561 B. -6561 C. -2187 D. 2187

See Solution

Problem 13059

Calculate the sum of the fractions $\frac{7}{6}$ and $\frac{13}{6}$ and determine the mixed number result.

See Solution

Problem 13060

Given functions $q(x)=2x-1$ and $r(x)=-2x^{2}+1$ , find $(r \circ q)(-5)$ and $(q \circ r)(-5)$ .

See Solution

Problem 13061

Calculate the sum of $\frac{7}{6}$ and $\frac{13}{6}$ . What is the result?

See Solution

Problem 13062

Find the slope of the tangent line to $f(x)=3 x^{2}$ at $x=4$ using the limit definition of the derivative.

See Solution

Problem 13063

Solve for $y$ in the equation: $48=45-\frac{y}{6}$ .

See Solution

Problem 13064

Condense and simplify: $2(\log 18 - \log 3) + \frac{1}{2} \log \frac{1}{16} = \log [?]$

See Solution

Problem 13065

Rewrite the fractions $\frac{3}{4}$ and $\frac{7}{10}$ with a common denominator. Options: $\frac{30}{40}$ , $\frac{28}{40}$ , $\frac{60}{80}$ , $\frac{15}{20}$ , $\frac{3}{20}$ .

See Solution

Problem 13066

Find the common ratio of the geometric sequence: $3, 12, 48, 192, \ldots$ A. 9 B. 4 C. 16 D. 3

See Solution

Problem 13067

Add and simplify the mixed number if needed: $\frac{3}{8} + \frac{2}{3}$ .

See Solution

Problem 13068

Find the common ratio of the geometric sequence: $64, 16, 4, 1, \ldots$ . A. 4 B. $\frac{1}{4}$ C. 8 D. $\frac{1}{8}$

See Solution

Problem 13069

Add and simplify: $3 \frac{7}{8} + 2 \frac{1}{5}$ . Write your answer as a mixed number.

See Solution

Problem 13070

Find the recursive formula for the sequence $2, -10, 50, -250, \ldots$ . Options: A, B, C, D.

See Solution

Problem 13071

Calculate $2264 \times \frac{7}{4}$ .

See Solution

Problem 13072

Multiply and simplify: $24 \cdot \frac{5}{7} \cdot \frac{6}{15}$ . Write answer as whole or mixed numbers if possible.

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Problem 13073

Find the intersection of sets A and B given U, A, and B: $U=\{1,2,3,4,5,6\}$ , $A=\{1,2,3,6\}$ , $B=\{1,2,4\}$ .

See Solution

Problem 13074

Given the function $F(x)=-x^{4}+16 x^{2}+225$ , find if it's even/odd, another local max, and area from $x=-5$ to $x=0$ .

See Solution

Problem 13075

Add and simplify the mixed numbers: $3 \frac{7}{8} + 2 \frac{1}{5}$ . What is the answer as a mixed number?

See Solution

Problem 13076

Calculate $600 - 333$ .

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Problem 13077

For the function $F(x)=-x^{4}+4 x^{2}+192$ , find if $F$ is even/odd, a second local max, and area from $x=-4$ to $x=0$ .

See Solution

Problem 13078

Find the revenue and profit functions for Gymnast Clothing, where cost is $C(x)=3,250+8x+0.1x^2$ and price is \$130 per pair.

See Solution

Problem 13079

Find the sum of 333 and 789: $333 + 789$

See Solution

Problem 13080

Calculate $679 - 389$ .

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Problem 13081

Add the numbers 28 and 23. What is the sum?

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Problem 13082

Add the numbers 382 and 283. What is the sum?

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Problem 13083

Find the weekly profit function $P(x)$ for T-shirts with demand $q=-50x+7200$ and cost $C(x)=-1800x+340200$ . Also, find the break-even price.

See Solution

Problem 13084

Identify the true proportion among these: $\frac{10}{15}=\frac{45}{50}$ , $\frac{6}{16}=\frac{4}{14}$ , $\frac{30}{40}=\frac{24}{36}$ , $\frac{16}{28}=\frac{12}{21}$ .

See Solution

Problem 13085

Divide and simplify: $20 \div 1 \frac{25}{31}$ . Provide a whole number, proper fraction, or mixed number.

See Solution

Problem 13086

Solve for $a$ in the equation $\frac{15-a}{3}=-9$ .

See Solution

Problem 13087

Convert the mixed number 5 1/8 to an improper fraction:
$5 \frac{1}{8}=$

See Solution

Problem 13088

Gymnast Clothing's cost for $x$ pairs of cleats is $C(x)=3,250+8x+0.1x^{2}$ . Selling price is \$130 per pair. Find revenue and profit functions. How many pairs for profit?

See Solution

Problem 13089

Find the complement of the intersection of sets A and C. Given $U=\{1,2,3,4,5,6,7,8\}$ , $A=\{1,2,3,4\}$ , $C=\{1,2,3,6,8\}$ .

See Solution

Problem 13090

Multiply and simplify: $24 \cdot \frac{3}{5} \cdot \frac{6}{9}$ . What is the answer as a whole or mixed number?

See Solution

Problem 13091

Simplify the fraction 12/16 to its lowest terms.

See Solution

Problem 13092

Convert $0.573 \mu \mathrm{L}$ to $\mathrm{qt}$ and $9,031 \mathrm{~mm}$ to $\mathrm{km}$ .

See Solution

Problem 13093

Translate $(x, y) \rightarrow(x-4, y+1)$ and reflect the result across the line $y=1$ .

See Solution

Problem 13094

Convert $5 \mathrm{ft}$ to $\mathrm{cm}$ and then multiply by $10^{2} \mathrm{~cm}$ .

See Solution

Problem 13095

List these quantum number sets by increasing energy: I. $n=4, I=1, m_{l}=1, m_{s}=+1/2$ II. $n=3, I=2, m_{l}=-1, m_{s}=+1/2$ III. $n=4, I=0, m_{l}=0, m_{s}=+1/2$

See Solution

Problem 13096

Simplify the fraction to its lowest terms: $\frac{21}{28}$ .

See Solution

Problem 13097

Divide and simplify to the lowest terms, expressing as a whole or mixed number if possible: $\frac{3}{5} \div \frac{1}{2}$

See Solution

Problem 13098

Calculate $637 \times 54$ .

See Solution

Problem 13099

Multiply and simplify: $\frac{1}{4} \cdot \frac{3}{4} \cdot \frac{2}{3}$ .

See Solution

Problem 13100

Solve the equation $-\frac{5}{2}(n + \frac{4}{3}) = 3n - \frac{3}{2}$ .

See Solution

1 ...128 129 130 131 132 133 134 ...270

Math Statement

Problem 13001

Find the expression equivalent to 4(4a+6)4(4 a+6)4(4a+6). Options: 16a+2416 a+2416a+24, 4(6a+4)4(6 a+4)4(6a+4), 24a+1624 a+1624a+16, 16a+616 a+616a+6.

Problem 13002

Choose the expressions equivalent to 8(3x+1)8(3 x+1)8(3x+1): 3x+83 x+83x+8, (3x+1)8(3 x+1) 8(3x+1)8, 24x+824 x+824x+8, 8(1+3x)8(1+3 x)8(1+3x).

Problem 13003

Convert the mixed number 3 1/6 to an improper fraction.

Problem 13004

Find expressions equivalent to 5(6b+9)+45(6 b+9)+45(6b+9)+4. Choices: 49b+3049 b+3049b+30, 30b+4930 b+4930b+49, 5(9+6b)+45(9+6 b)+45(9+6b)+4, 6b+496 b+496b+49.

Problem 13005

Find expressions equivalent to 3(5f+7)+7f3(5 f+7)+7 f3(5f+7)+7f. Options include 5(7f+3)+7f5(7 f+3)+7 f5(7f+3)+7f, 7(3f+5)+7f7(3 f+5)+7 f7(3f+5)+7f, 3(4f+f+7)+7f3(4 f+f+7)+7 f3(4f+f+7)+7f, and 12f+2112 f+2112f+21.

Problem 13006

Find expressions equivalent to 2(s+9)2(s+9)2(s+9). Options: 2s+182s+182s+18, (s+9)2(s+9)2(s+9)2, 18s+218s+218s+2, 11s11s11s.

Problem 13007

Multiply and simplify: 113⋅9561 \frac{1}{3} \cdot 9 \frac{5}{6}131​⋅965​

Problem 13008

Find expressions equivalent to (−2z−3)−(9z+5)(-2 z-3)-(9 z+5)(−2z−3)−(9z+5). Options: −2z−3+−9z−5-2 z-3+-9 z-5−2z−3+−9z−5, −5+−11z−3-5+-11 z-3−5+−11z−3, −11z−8-11 z-8−11z−8, (−3z−2)−(5z+9)(-3 z-2)-(5 z+9)(−3z−2)−(5z+9).

Problem 13009

Find expressions equivalent to 2(−2j+7)2(-2 j+7)2(−2j+7). Options include: −4j+7-4 j+7−4j+7, 2(−4j+2j+7)2(-4 j+2 j+7)2(−4j+2j+7), −4j+14-4 j+14−4j+14, 14j−414 j-414j−4.

Problem 13010

Find expressions equivalent to 7(7p+3)+27(7 p+3)+27(7p+3)+2. Options include: 1. 7p+237 p+237p+232. (7p+3)7+2(7 p+3) 7+2(7p+3)7+23. 7(3p+4p+3)+27(3 p+4 p+3)+27(3p+4p+3)+24. 7(3+7p)+27(3+7 p)+27(3+7p)+2

Problem 13011

Find expressions equivalent to 4(−5n+4)−5n4(-5 n+4)-5 n4(−5n+4)−5n. Options include: −5(4n+4)−5n-5(4 n+4)-5 n−5(4n+4)−5n, 16n−2516 n-2516n−25, −25n+4-25 n+4−25n+4, 4(−7n+2n+4)−5n4(-7 n+2 n+4)-5 n4(−7n+2n+4)−5n.

Problem 13012

Choose expressions equivalent to (−3y−2)−(−4y+6)(-3y - 2) - (-4y + 6)(−3y−2)−(−4y+6). Options: −2+4y−6−3y-2 + 4y - 6 - 3y−2+4y−6−3y, −8y+1-8y + 1−8y+1, −7y-7y−7y, y−8y - 8y−8.

Problem 13013

Choose the equivalent expressions for 5(8k+6)+85(8 k+6)+85(8k+6)+8: 38k+4038 k+4038k+40, (8k+6)5+8(8 k+6) 5+8(8k+6)5+8, 40k+3840 k+3840k+38, 5(6+8k)+85(6+8 k)+85(6+8k)+8.

Problem 13014

Find equivalent expressions for (7m+7)+(6m+5)(7 m+7)+(6 m+5)(7m+7)+(6m+5). Options include: 13m+1213 m+1213m+12, 13m+7+513 m+7+513m+7+5, (7+7m)+(5+6m)(7+7 m)+(5+6 m)(7+7m)+(5+6m), 7m+(7+6m)+57 m+(7+6 m)+57m+(7+6m)+5.

Problem 13015

Choose the expressions equivalent to (6u−4)−(3u−8)(6 u-4)-(3 u-8)(6u−4)−(3u−8).

Problem 13016

Find expressions equivalent to (9j−7)+(−5j+5)(9 j-7)+(-5 j+5)(9j−7)+(−5j+5). Options: 4j−24 j-24j−2, (−5j+5)+(9j+−7)(-5 j+5)+(9 j+-7)(−5j+5)+(9j+−7), −2j+4-2 j+4−2j+4, 9j+5−7+−5j9 j+5-7+-5 j9j+5−7+−5j.

Problem 13017

Choose the equivalent expressions for 5(2d+2)+35(2 d+2)+35(2d+2)+3: 2(5d+2)+32(5 d+2)+32(5d+2)+3, (2d+2)5+3(2 d+2) 5+3(2d+2)5+3, 10d+1310 d+1310d+13, 2(2d+5)+32(2 d+5)+32(2d+5)+3.

Problem 13018

Calculate the product of 4,899 and 67: 4,899×674,899 \times 674,899×67.

Problem 13019

Calculate 4,899×674,899 \times 674,899×67.

Problem 13020

Evaluate f(x)=x−4f(x)=x-4f(x)=x−4 for x=1x=1x=1.

Problem 13021

Evaluate f(x)=x−4f(x)=x-4f(x)=x−4 for x=1x=1x=1. What is f(1)=?f(1)=?f(1)=?

Problem 13022

Calculate 4,899×674,899 \times 674,899×67 and 756×300756 \times 300756×300.

Problem 13023

Determine if the function g(x)=−9x3+8g(x)=-9 x^{3}+8g(x)=−9x3+8 is even, odd, or neither.

Problem 13024

Find the result of 2000 - 1689.

Problem 13025

Find the average rate of change of f(x)=x3−6x+4f(x)=x^{3}-6 x+4f(x)=x3−6x+4 for the intervals: (a) -7 to -4, (b) -2 to 2, (c) 2 to 7.

Problem 13026

Find the average rate of change of h(x)=x2−8xh(x)=x^{2}-8xh(x)=x2−8x from 3 to 7 and the secant line through (3,h(3))(3, h(3))(3,h(3)) and (7,h(7))(7, h(7))(7,h(7)).

Problem 13027

Determine if g(x)=x3−48xg(x)=x^{3}-48 xg(x)=x3−48x is even, odd, or neither. Find the local maximum value given a local minimum of -128 at 4.

Problem 13028

Find the 47th term of the sequence given by an=−11+(n−1)(−3)a_{n}=-11+(n-1)(-3)an​=−11+(n−1)(−3). Options: A. -149 B. -152 C. 127 D. -138

Problem 13029

Add and simplify: 289+3562 \frac{8}{9}+3 \frac{5}{6}298​+365​. What is the mixed number result?

Problem 13030

For the function g(x)=−x3+48xg(x)=-x^{3}+48 xg(x)=−x3+48x, check if it's even, odd, or neither, and find the local maximum value given a local minimum of -128 at -4.

Problem 13031

Evaluate 45/24^{5 / 2}45/2.

Problem 13032

Convert 178°C to Fahrenheit using the formula F=95C+32F=\frac{9}{5} C+32F=59​C+32. What is FFF?

Problem 13033

Given F(x)=−x4+2x2+224F(x)=-x^{4}+2 x^{2}+224F(x)=−x4+2x2+224, find if FFF is even/odd, a second local max, and the area from x=−4x=-4x=−4 to x=0x=0x=0.

Problem 13034

Solve the inequality 6x−12≤3x+66 x - 12 \leq 3 x + 66x−12≤3x+6. What is the solution?

Problem 13035

Given the function F(x)=−x4+2x2+224F(x)=-x^{4}+2 x^{2}+224F(x)=−x4+2x2+224, find if it's even/odd, a second max value, and the area from x=−4x=-4x=−4 to x=0x=0x=0.

Problem 13036

Classify the functions as Linear, Exponential, or Quadratic: 1. f(x)=−2x2+xf(x)=-2 x^{2}+xf(x)=−2x2+x 2. f(x)=3(14)xf(x)=3\left(\frac{1}{4}\right)^{x}f(x)=3(41​)x 3. f(x)=−2x+6f(x)=-2 x+6f(x)=−2x+6

Problem 13037

Find the instantaneous velocity of the object at t=2t=2t=2 for the location function L(t)=−3t2−5t−3L(t)=-3 t^{2}-5 t-3L(t)=−3t2−5t−3. Compute L(2+h)L(2+h)L(2+h), average velocity, and then the limit as h→0h \to 0h→0.

Problem 13038

Calculate 32[(58−102)÷(16+3)]\frac{3}{2}\left[\left(58-10^{2}\right) \div(\sqrt{16}+3)\right]23​[(58−102)÷(16​+3)].

Problem 13039

Find (r+s)(x)(r+s)(x)(r+s)(x) and (r⋅s)(x)(r \cdot s)(x)(r⋅s)(x) for r(x)=4x+5r(x)=4x+5r(x)=4x+5 and s(x)=6xs(x)=6xs(x)=6x, then evaluate (r−s)(1)(r-s)(1)(r−s)(1).

Problem 13040

Find the expression equivalent to $4(4 a+6)$ . Options: $16 a+24$ , $4(6 a+4)$ , $24 a+16$ , $16 a+6$ .

Choose the expressions equivalent to $8(3 x+1)$ : $3 x+8$ , $(3 x+1) 8$ , $24 x+8$ , $8(1+3 x)$ .

Find expressions equivalent to $5(6 b+9)+4$ . Choices: $49 b+30$ , $30 b+49$ , $5(9+6 b)+4$ , $6 b+49$ .

Find expressions equivalent to $3(5 f+7)+7 f$ . Options include $5(7 f+3)+7 f$ , $7(3 f+5)+7 f$ , $3(4 f+f+7)+7 f$ , and $12 f+21$ .

Find expressions equivalent to $2(s+9)$ . Options: $2s+18$ , $(s+9)2$ , $18s+2$ , $11s$ .

Multiply and simplify: $1 \frac{1}{3} \cdot 9 \frac{5}{6}$

Find expressions equivalent to $(-2 z-3)-(9 z+5)$ . Options: $-2 z-3+-9 z-5$ , $-5+-11 z-3$ , $-11 z-8$ , $(-3 z-2)-(5 z+9)$ .

Find expressions equivalent to $2(-2 j+7)$ . Options include: $-4 j+7$ , $2(-4 j+2 j+7)$ , $-4 j+14$ , $14 j-4$ .

Find expressions equivalent to $7(7 p+3)+2$ . Options include:
1. $7 p+23$
2. $(7 p+3) 7+2$
3. $7(3 p+4 p+3)+2$
4. $7(3+7 p)+2$

Find expressions equivalent to $4(-5 n+4)-5 n$ . Options include: $-5(4 n+4)-5 n$ , $16 n-25$ , $-25 n+4$ , $4(-7 n+2 n+4)-5 n$ .

Choose expressions equivalent to $(-3y - 2) - (-4y + 6)$ . Options: $-2 + 4y - 6 - 3y$ , $-8y + 1$ , $-7y$ , $y - 8$ .

Choose the equivalent expressions for $5(8 k+6)+8$ : $38 k+40$ , $(8 k+6) 5+8$ , $40 k+38$ , $5(6+8 k)+8$ .

Find equivalent expressions for $(7 m+7)+(6 m+5)$ . Options include: $13 m+12$ , $13 m+7+5$ , $(7+7 m)+(5+6 m)$ , $7 m+(7+6 m)+5$ .

Choose the expressions equivalent to $(6 u-4)-(3 u-8)$ .

Find expressions equivalent to $(9 j-7)+(-5 j+5)$ . Options: $4 j-2$ , $(-5 j+5)+(9 j+-7)$ , $-2 j+4$ , $9 j+5-7+-5 j$ .

Choose the equivalent expressions for $5(2 d+2)+3$ : $2(5 d+2)+3$ , $(2 d+2) 5+3$ , $10 d+13$ , $2(2 d+5)+3$ .

Calculate the product of 4,899 and 67: $4,899 \times 67$ .

Calculate $4,899 \times 67$ .

Evaluate $f(x)=x-4$ for $x=1$ .

Evaluate $f(x)=x-4$ for $x=1$ . What is $f(1)=?$

Calculate $4,899 \times 67$ and $756 \times 300$ .

Determine if the function $g(x)=-9 x^{3}+8$ is even, odd, or neither.

Find the average rate of change of $f(x)=x^{3}-6 x+4$ for the intervals: (a) -7 to -4, (b) -2 to 2, (c) 2 to 7.

Find the average rate of change of $h(x)=x^{2}-8x$ from 3 to 7 and the secant line through $(3, h(3))$ and $(7, h(7))$ .

Determine if $g(x)=x^{3}-48 x$ is even, odd, or neither. Find the local maximum value given a local minimum of -128 at 4.

Find the 47th term of the sequence given by $a_{n}=-11+(n-1)(-3)$ . Options: A. -149 B. -152 C. 127 D. -138

Add and simplify: $2 \frac{8}{9}+3 \frac{5}{6}$ . What is the mixed number result?

For the function $g(x)=-x^{3}+48 x$ , check if it's even, odd, or neither, and find the local maximum value given a local minimum of -128 at -4.

Evaluate $4^{5 / 2}$ .

Convert 178°C to Fahrenheit using the formula $F=\frac{9}{5} C+32$ . What is $F$ ?

Given $F(x)=-x^{4}+2 x^{2}+224$ , find if $F$ is even/odd, a second local max, and the area from $x=-4$ to $x=0$ .

Solve the inequality $6 x - 12 \leq 3 x + 6$ . What is the solution?

Given the function $F(x)=-x^{4}+2 x^{2}+224$ , find if it's even/odd, a second max value, and the area from $x=-4$ to $x=0$ .

Classify the functions as Linear, Exponential, or Quadratic:
1. $f(x)=-2 x^{2}+x$
2. $f(x)=3\left(\frac{1}{4}\right)^{x}$
3. $f(x)=-2 x+6$

Find the instantaneous velocity of the object at $t=2$ for the location function $L(t)=-3 t^{2}-5 t-3$ . Compute $L(2+h)$ , average velocity, and then the limit as $h \to 0$ .

Calculate $\frac{3}{2}\left[\left(58-10^{2}\right) \div(\sqrt{16}+3)\right]$ .

Find $(r+s)(x)$ and $(r \cdot s)(x)$ for $r(x)=4x+5$ and $s(x)=6x$ , then evaluate $(r-s)(1)$ .

Solve for $p$ in the proportion $\frac{p}{15}=\frac{96}{180}$ . Choices: $28 \frac{3}{24}$ , $8$ , $99$ , $1260$ .

Calculate $\frac{(\sqrt{225}-11) \cdot 12}{-12-(8-6^{2})}-|-3|$ .

Combine and simplify: $\frac{5 a-x}{6 a}-\frac{8 a+7 x}{2 a}+2$ into a single fraction.

Calculate the expression: $\frac{56 \div(7-9)^{3}-25}{23-5 \cdot 4}$ .

What is the result of $-4 \times 8$ ? a) -2 b) 2 c) 32 d) -32

What is the result of $-9 + 12$ ? a) -3 b) 3 c) -21 d) 21

Find the instantaneous velocity of the object at $t=7$ for $s(t)=\frac{1}{2t-5}$ using limits.

Find the instantaneous velocity of the object at $t=5$ for $s(t)=\sqrt{4t-3}$ using limits and exact values.

Find the least common multiple of $16 u^{3} x^{4}$ and $6 u^{7} v^{5} x^{2}$ .

Evaluate $7a - 5b$ for $a = 4$ and $b = 3$ . Options: 1, 13, 21, 69.

Simplify the expression $a^{2}+2(b-6)-17$ .

Solve the equation: $a^{2}+2(b-6)-17=24$ .

Find the least common multiple of $16 u^{3} x^{4}$ and $6 u^{7} v^{5} x^{2}$ .

Find the least common multiple of $16 u^{3} x^{4}$ and $6 u^{7} v^{5} x^{2}$ .

Calculate the value of $8 \times 5 \frac{1}{4} \times 3 \frac{1}{2}$ . Options: $120 \frac{1}{8}$ , $\frac{16}{3}$ , $53 \frac{1}{8}$ , 147.

Simplify the expression: $4y - y(3 - 7y) + 5 + 2(8 - y)$ . What should you do first?

Solve $x^{2}=24$ for real $x$ and simplify your answer.

Find the instantaneous velocity of the object at $t=4$ for $s(t)=-2t^{2}-5t-2$ . Compute $s(4+h)$ and average velocity.

Find the 7th term in the sequence given by $a_{n}=-3 \cdot(3)^{(n-1)}$ . Options: A. 6561 B. -6561 C. -2187 D. 2187

Calculate the sum of the fractions $\frac{7}{6}$ and $\frac{13}{6}$ and determine the mixed number result.

Given functions $q(x)=2x-1$ and $r(x)=-2x^{2}+1$ , find $(r \circ q)(-5)$ and $(q \circ r)(-5)$ .

Calculate the sum of $\frac{7}{6}$ and $\frac{13}{6}$ . What is the result?

Find the slope of the tangent line to $f(x)=3 x^{2}$ at $x=4$ using the limit definition of the derivative.

Solve for $y$ in the equation: $48=45-\frac{y}{6}$ .

Condense and simplify: $2(\log 18 - \log 3) + \frac{1}{2} \log \frac{1}{16} = \log [?]$

Rewrite the fractions $\frac{3}{4}$ and $\frac{7}{10}$ with a common denominator. Options: $\frac{30}{40}$ , $\frac{28}{40}$ , $\frac{60}{80}$ , $\frac{15}{20}$ , $\frac{3}{20}$ .

Find the common ratio of the geometric sequence: $3, 12, 48, 192, \ldots$ A. 9 B. 4 C. 16 D. 3

Add and simplify the mixed number if needed: $\frac{3}{8} + \frac{2}{3}$ .

Find the common ratio of the geometric sequence: $64, 16, 4, 1, \ldots$ . A. 4 B. $\frac{1}{4}$ C. 8 D. $\frac{1}{8}$

Add and simplify: $3 \frac{7}{8} + 2 \frac{1}{5}$ . Write your answer as a mixed number.

Find the recursive formula for the sequence $2, -10, 50, -250, \ldots$ . Options: A, B, C, D.

Calculate $2264 \times \frac{7}{4}$ .

Multiply and simplify: $24 \cdot \frac{5}{7} \cdot \frac{6}{15}$ . Write answer as whole or mixed numbers if possible.

Find the intersection of sets A and B given U, A, and B: $U=\{1,2,3,4,5,6\}$ , $A=\{1,2,3,6\}$ , $B=\{1,2,4\}$ .

Given the function $F(x)=-x^{4}+16 x^{2}+225$ , find if it's even/odd, another local max, and area from $x=-5$ to $x=0$ .