Solve

Problem 29601

Find the year when health care expenditures $E=0.102x+1.516$ reach \ $2.128 trillion, with$ x$ as years after 2000.

See Solution

Problem 29602

How many packs of buns (6 per pack) and patties (8 per pack) to buy for 80-100 hamburgers with no leftovers?

See Solution

Problem 29603

Find the max or min of the function: $g(x)=2x(x-4)-7$ .

See Solution

Problem 29604

Calculate the sum: $-11 + (-13)$ .

See Solution

Problem 29605

Find the first full year after 2000 when truckers' pay $P$ exceeds \ $41, given$ P=0.393 x^{2}-7.82 x+76.4 $for$ 7 \leq x \leq 14$.

See Solution

Problem 29606

Graph the equation: $4y = 2x - 14$ .

See Solution

Problem 29607

Grade 7 students plan to sell 100-150 hot dogs.
a) How many packs of 12 wieners and 8 buns to avoid leftovers? Justify. b) How many packs for over 300 hot dogs?

See Solution

Problem 29608

Find the area of triangle $\triangle QRS$ with points Q(2,4), R(6,6), S(8,-2), T(3,3) and $\overline{RT} \perp \overline{QS}$ .

See Solution

Problem 29609

See Solution

Problem 29610

Solve the equation $(x+4)^{2}-4=36$ . Find all possible values for $x$ .

See Solution

Problem 29611

Graph the line represented by the equation $x = -4$ .

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Problem 29612

Find the absolute value of 3: $|3|=$

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Problem 29613

Find the value of $b$ in the equation $5=\log _{b}(32)$ .

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Problem 29614

Find the slope of the line through the points $(9,-8)$ and $(9,-5)$ .

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Problem 29615

Solve for $x$ : $x^{2}-8x=24$ . Find the values of $x$ .

See Solution

Problem 29616

How much will \ $12,000 grow in 5 years at 2% interest compounded semiannually? Use$ A=P\left(1+\frac{r}{m}\right)^{mt}$.

See Solution

Problem 29617

The area of figure 1 is 20 sq. units. With a scale factor of 3, what is the area of figure 2? Explain your reasoning.

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Problem 29618

Calculate the value of the expression: $-|-5|$ .

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Problem 29619

Find the solution for the inequality: $-8 < -6 - f$ . Choose from: $f=9$ , $f=11$ , $f=-9$ , $f=6$ .

See Solution

Problem 29620

Find $h$ in the equation $A=\frac{\left(b_{1}+b_{2}\right) h}{2}$ .

See Solution

Problem 29621

Solve for $b$ in the equation $T=\frac{b-d}{k}$ .

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Problem 29622

Find $\log_{8} 1,000$ using $\ln 8 \approx 2.08$ and $\ln 1,000 \approx 6.91$ .

See Solution

Problem 29623

Calculate $4 + 4 + 4 + 4 + 4$ and find the value of $\frac{-9}{10} + \frac{-1}{6}$ .

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Problem 29624

Divide the polynomials $P(x)=-x^{3}-2x+6$ by $D(x)=x+1$ using synthetic or long division. Express $P$ as $P(x)=D(x) \bullet Q(x)+R(x)$ .

See Solution

Problem 29625

Solve: $\log 8 x - \log 2 = \log 16$ for $x$ . Options: $1$ , $4$ , $\frac{9}{4}$ , $\frac{\log 16 + \log 2}{\log 8}$ .

See Solution

Problem 29626

Calculate the sum: $\frac{-9}{10}+\frac{-1}{6}=$

See Solution

Problem 29627

Calculate: $\frac{-9}{10}+\frac{-1}{6}=$

See Solution

Problem 29628

Find the absolute value of -8: $|-8| =$

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Problem 29629

Find the point that is $\frac{3}{10}$ of the way from $A(-3,-6)$ to $B(10,5)$ .

See Solution

Problem 29630

Solve for $m$ in the equation $y=mx+b$ .

See Solution

Problem 29631

Find the average cost per item for manufacturing 90 items if $C=600+30x$ .

See Solution

Problem 29632

Solve for $y$ : $3(2y + 4) = 4(2y - \frac{1}{2})$ . What is the value of $y$ ?

See Solution

Problem 29633

Solve the equation $x-9=23$ . What is the value of $x$ ? Options: $32$ , $-14$ , $14$ , $-32$ .

See Solution

Problem 29634

Solve the equation $x - 9 = 23$ . What is the value of $x$ ?

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Problem 29635

The area of figure 2 is $15 \times 5^2 = 375$ square units. The area scales with the square of the factor.

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Problem 29636

The area of figure 2 is what if figure 1 has an area of 15 square units and a scale factor of 5?

See Solution

Problem 29637

Find the sales in 1989 using the formula $S=70 x+500$ , where $x=0$ is 1982.

See Solution

Problem 29638

Find the mass of a gold sample (density 19.3 g/cm³) with a volume of 2.5 cm³ using $d=\frac{m}{v}$ . Mass: g

See Solution

Problem 29639

Find $x$ in the equation: $2x - 11 = 7x + 16$ . Options: $3$ , $-5 \frac{2}{5}$ , $-1$ , $\frac{5}{9}$ .

See Solution

Problem 29640

Solve for $y$ in the equation $Ax + By = C$ using $x$ , $A$ , $B$ , and $C$ .

See Solution

Problem 29641

Calculate the nitrogen monoxide production rate in kg/s when 499 L/s of dioxygen is used at $174 .{ }^{\circ} \mathrm{C}$ and $0.74 \mathrm{~atm}$ . Round to 2 significant digits.

See Solution

Problem 29642

Find the opposite of the number 8. The opposite of 8 is $-8$ .

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Problem 29643

Find the hours when total costs of ski rentals from Shop A ( $3 + 9h$ ) and Shop B ( $9 + 6h$ ) are equal.

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Problem 29644

Find the least common multiple (LCM) for these pairs: a) 12, 14 b) 21, 45 c) 45, 60 d) 38, 42 e) 32, 45 f) 28, 52.

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Problem 29645

Find the greatest common factor (GCF) for: a) 150, 275, 420 b) 120, 960, 1400 c) 126, 210, 546, 714 d) 220, 308, 484, 988 Then find the least common multiple (LCM) for each.

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Problem 29646

Find the least common multiple (LCM) for these pairs: a) 12, 14 b) 21, 45 c) 45, 60 d) 38, 42 e) 32, 45 f) 28, 52.

See Solution

Problem 29647

What score does Paul need on his third test to average at least $80$ if he scored 83 and 75 on the first two tests?

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Problem 29648

Find the opposite of -14. What is the value?

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Problem 29649

Calculate the product: $7.28 \times 2.6$

See Solution

Problem 29650

Calculate the sum: $-1 + (-2) =$

See Solution

Problem 29651

Solve the equation $\frac{x+1-1}{3}=2-1$ .

See Solution

Problem 29652

Add: $-6 + 0 =$

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Problem 29653

Vergleiche die folgenden Zahlenpaare und schreibe die größere Zahl auf: a) 530 oder 503, b) 460 oder 640, c) 617 oder 671, d) 122 oder 221, e) 1100 oder 1110, f) 835 oder 853, g) 565 oder 556, h) $409$ oder $4009$ .

See Solution

Problem 29654

Solve the inequality: $x^{2}+2 x \geq 8$ .

See Solution

Problem 29655

Add $3 + (-3)$ on a number line. What is the result? $3 + (-3) =$

See Solution

Problem 29656

Keiko deposits \$9500 at 17% annual interest. Find the account balance after 1 year and after 2 years.

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Problem 29657

Calculate the product of 7.36 and 2.7. What is $7.36 \times 2.7$ ?

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Problem 29658

A plane flies at 200 mph for 225 miles ± 50 miles. Find the min and max travel time in hours. At least $h$ and at most $h$ .

See Solution

Problem 29659

Add: $-3 + (-5) =$

See Solution

Problem 29660

Find the opposite of $-\frac{5}{6}$ . What is the result?

See Solution

Problem 29661

Calculate $9.63 \times 4.9$ .

See Solution

Problem 29662

Calculate: $82.1 + (-88.2) =$ (Type an integer or a decimal.)

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Problem 29663

Find an expression to determine how much Muhundan owes after borrowing \$ 213 and repaying \$ 130. He owes \$ \square.

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Problem 29664

There are 48 trails in total, with $37.5\%$ being beginner trails. Find the number of expert trails.

See Solution

Problem 29665

Calculate: $-12 + (-6) =$

See Solution

Problem 29666

Calculate the sum of -38 and -16: $-38 + (-16)$ .

See Solution

Problem 29667

Calculate the sum: $-4 + (-3) =$

See Solution

Problem 29668

Calculate $4 + 5$ and $4 - 5$ . What are the results?

See Solution

Problem 29669

Calculate the sum: $0.52 + 1.2$ .

See Solution

Problem 29670

Calculate $a^{2}+b^{2}$ for $a=3$ and $b=-4$ .

See Solution

Problem 29671

In an obtuse triangle, sides are $(x-5)$ in, $6$ in, and $\frac{x}{2}$ in with a perimeter of $13$ in. Find the shortest side.

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Problem 29672

Sarah's net income is \$1764.72 and taxes are \$158.04. Find her gross income for the week.

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Problem 29673

How much warmer is $129^{\circ} \mathrm{F}$ than $-119^{\circ} \mathrm{F}$ ? $129^{\circ} \mathrm{F}$ is $\square$ degrees warmer.

See Solution

Problem 29674

Find the solutions to the inequality $14 < 7 + t$ . Choose all that apply: $t=8$ , $t=7$ , $t=5$ , $t=10$ .

See Solution

Problem 29675

Calculate $9 - (-2)$ . What is the result?

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Problem 29676

Subtract 7 from 9. What is $9 - 7$ ?

See Solution

Problem 29677

Evaluate $\frac{3 a+1}{b+\frac{c}{a}}$ for $a=3$ , $b=\frac{2}{3}$ , and $c=4$ .

See Solution

Problem 29678

Calculate $7 - (-5)$ . What is the result?

See Solution

Problem 29679

Evaluate $-4|-4|$

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Problem 29680

Find the quotient and remainder of $2 x^{2}-5 x+3$ divided by $x-3$ using synthetic division.

See Solution

Problem 29681

Find the solutions for the inequality $-12 + 10g > -72$ . Which values of $g$ are valid? Options: $g=9$ , $g=-12$ , $g=11$ , $g=-5$ .

See Solution

Problem 29682

Calculate the result of 4.4 - 1.29.

See Solution

Problem 29683

What is the total amount Ron deposited if he put in $\$ 13645$ on Tuesday and $\$ 6880$ on Wednesday?

See Solution

Problem 29684

Evaluate 2 - 7. What is the result? $2 - 7 =$

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Problem 29685

Find the limit: $\lim _{x \rightarrow 0} \frac{\sin (4 x)}{2 x}=$

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Problem 29686

Subtract the fractions: $\frac{3}{5}-\frac{2}{7}=\square$ (Type an integer or a simplified fraction.)

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Problem 29687

You spend \$132 on 5 cans of paint: white at \$24/can and blue at \$28/can. How much would you save by switching colors?

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Problem 29688

Evaluate: $6 - (+5) =$

See Solution

Problem 29689

Find 5 - 14. What is the result?

See Solution

Problem 29690

Find $\frac{3}{7} - \frac{4}{9}$ . What is the result?

See Solution

Problem 29691

Evaluate $15 - 15$ . What is the result?

See Solution

Problem 29692

Evaluate: $-6 - 6 =$

See Solution

Problem 29693

Evaluate: $-2 - 15 =$

See Solution

Problem 29694

Find the quotient and remainder of $x^{3}+2x+1$ divided by $x^{2}-x+3$ using long division.

See Solution

Problem 29695

Solve for $d$ in the equation $72 \cdot 5 d =$ .

See Solution

Problem 29696

Calculate the product of 4 and -5. What is $4(-5) =$ ?

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Problem 29697

Multiply 5 by -1.4 and fill in the blank: $5(-1.4) = \square$ (Type an integer or a decimal.)

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Problem 29698

Multiply: -4 times -3 equals what? $-4(-3) =$

See Solution

Problem 29699

Multiply: $-5(-3) =$

See Solution

Problem 29700

What is $1.7 - 0.8$ and how many tenths are in $9$ tenths?

See Solution

1 ...294 295 296 297 298 299 300 ...307

Solve

Problem 29601

Find the year when health care expenditures E=0.102x+1.516E=0.102x+1.516E=0.102x+1.516 reach \2.128trillion,with2.128 trillion, with 2.128trillion,withx$ as years after 2000.

Problem 29602

How many packs of buns (6 per pack) and patties (8 per pack) to buy for 80-100 hamburgers with no leftovers?

Problem 29603

Find the max or min of the function: g(x)=2x(x−4)−7g(x)=2x(x-4)-7g(x)=2x(x−4)−7.

Problem 29604

Calculate the sum: −11+(−13)-11 + (-13)−11+(−13).

Problem 29605

Find the first full year after 2000 when truckers' pay PPP exceeds \41,given41, given 41,givenP=0.393 x^{2}-7.82 x+76.4for for for7 \leq x \leq 14$.

Problem 29606

Graph the equation: 4y=2x−144y = 2x - 144y=2x−14.

Problem 29607

Grade 7 students plan to sell 100-150 hot dogs. a) How many packs of 12 wieners and 8 buns to avoid leftovers? Justify. b) How many packs for over 300 hot dogs?

Problem 29608

Find the area of triangle △QRS\triangle QRS△QRS with points Q(2,4), R(6,6), S(8,-2), T(3,3) and RT‾⊥QS‾\overline{RT} \perp \overline{QS}RT⊥QS​.

Problem 29609

Problem 29610

Solve the equation (x+4)2−4=36(x+4)^{2}-4=36(x+4)2−4=36. Find all possible values for xxx.

Problem 29611

Graph the line represented by the equation x=−4x = -4x=−4.

Problem 29612

Find the absolute value of 3: ∣3∣=|3|=∣3∣=

Problem 29613

Find the value of bbb in the equation 5=log⁡b(32)5=\log _{b}(32)5=logb​(32).

Problem 29614

Find the slope of the line through the points (9,−8)(9,-8)(9,−8) and (9,−5)(9,-5)(9,−5).

Problem 29615

Solve for xxx: x2−8x=24x^{2}-8x=24x2−8x=24. Find the values of xxx.

Problem 29616

How much will \12,000growin5yearsat212,000 grow in 5 years at 2% interest compounded semiannually? Use 12,000growin5yearsat2A=P\left(1+\frac{r}{m}\right)^{mt}$.

Problem 29617

The area of figure 1 is 20 sq. units. With a scale factor of 3, what is the area of figure 2? Explain your reasoning.

Problem 29618

Calculate the value of the expression: −∣−5∣-|-5|−∣−5∣.

Problem 29619

Find the solution for the inequality: −8<−6−f-8 < -6 - f−8<−6−f. Choose from: f=9f=9f=9, f=11f=11f=11, f=−9f=-9f=−9, f=6f=6f=6.

Problem 29620

Find hhh in the equation A=(b1+b2)h2A=\frac{\left(b_{1}+b_{2}\right) h}{2}A=2(b1​+b2​)h​.

Problem 29621

Solve for bbb in the equation T=b−dkT=\frac{b-d}{k}T=kb−d​.

Problem 29622

Find log⁡81,000\log_{8} 1,000log8​1,000 using ln⁡8≈2.08\ln 8 \approx 2.08ln8≈2.08 and ln⁡1,000≈6.91\ln 1,000 \approx 6.91ln1,000≈6.91.

Problem 29623

Calculate 4+4+4+4+44 + 4 + 4 + 4 + 44+4+4+4+4 and find the value of −910+−16\frac{-9}{10} + \frac{-1}{6}10−9​+6−1​.

Problem 29624

Divide the polynomials P(x)=−x3−2x+6P(x)=-x^{3}-2x+6P(x)=−x3−2x+6 by D(x)=x+1D(x)=x+1D(x)=x+1 using synthetic or long division. Express PPP as P(x)=D(x)∙Q(x)+R(x)P(x)=D(x) \bullet Q(x)+R(x)P(x)=D(x)∙Q(x)+R(x).

Problem 29625

Solve: log⁡8x−log⁡2=log⁡16\log 8 x - \log 2 = \log 16log8x−log2=log16 for xxx. Options: 111, 444, 94\frac{9}{4}49​, log⁡16+log⁡2log⁡8\frac{\log 16 + \log 2}{\log 8}log8log16+log2​.

Problem 29626

Calculate the sum: −910+−16=\frac{-9}{10}+\frac{-1}{6}=10−9​+6−1​=

Problem 29627

Calculate: −910+−16=\frac{-9}{10}+\frac{-1}{6}=10−9​+6−1​=

Problem 29628

Find the absolute value of -8: ∣−8∣=|-8| = ∣−8∣=

Problem 29629

Find the point that is 310\frac{3}{10}103​ of the way from A(−3,−6)A(-3,-6)A(−3,−6) to B(10,5)B(10,5)B(10,5).

Problem 29630

Solve for mmm in the equation y=mx+by=mx+by=mx+b.

Problem 29631

Find the average cost per item for manufacturing 90 items if C=600+30xC=600+30xC=600+30x.

Problem 29632

Solve for yyy: 3(2y+4)=4(2y−12)3(2y + 4) = 4(2y - \frac{1}{2})3(2y+4)=4(2y−21​). What is the value of yyy?

Problem 29633

Solve the equation x−9=23x-9=23x−9=23. What is the value of xxx? Options: 323232, −14-14−14, 141414, −32-32−32.

Problem 29634

Solve the equation x−9=23x - 9 = 23x−9=23. What is the value of xxx?

Problem 29635

The area of figure 2 is 15×52=37515 \times 5^2 = 37515×52=375 square units. The area scales with the square of the factor.

Problem 29636

The area of figure 2 is what if figure 1 has an area of 15 square units and a scale factor of 5?

Problem 29637

Find the sales in 1989 using the formula S=70x+500S=70 x+500S=70x+500, where x=0x=0x=0 is 1982.

Problem 29638

Find the mass of a gold sample (density 19.3 g/cm³) with a volume of 2.5 cm³ using d=mvd=\frac{m}{v}d=vm​. Mass: g

Problem 29639

Find xxx in the equation: 2x−11=7x+162x - 11 = 7x + 162x−11=7x+16. Options: 333, −525-5 \frac{2}{5}−552​, −1-1−1, 59\frac{5}{9}95​.

Problem 29640

Solve for yyy in the equation Ax+By=CAx + By = CAx+By=C using xxx, AAA, BBB, and CCC.

Find the year when health care expenditures $E=0.102x+1.516$ reach \ $2.128 trillion, with$ x$ as years after 2000.

Find the max or min of the function: $g(x)=2x(x-4)-7$ .

Calculate the sum: $-11 + (-13)$ .

Find the first full year after 2000 when truckers' pay $P$ exceeds \ $41, given$ P=0.393 x^{2}-7.82 x+76.4 $for$ 7 \leq x \leq 14$.

Graph the equation: $4y = 2x - 14$ .

Grade 7 students plan to sell 100-150 hot dogs.
a) How many packs of 12 wieners and 8 buns to avoid leftovers? Justify. b) How many packs for over 300 hot dogs?

Find the area of triangle $\triangle QRS$ with points Q(2,4), R(6,6), S(8,-2), T(3,3) and $\overline{RT} \perp \overline{QS}$ .

Solve the equation $(x+4)^{2}-4=36$ . Find all possible values for $x$ .

Graph the line represented by the equation $x = -4$ .

Find the absolute value of 3: $|3|=$

Find the value of $b$ in the equation $5=\log _{b}(32)$ .

Find the slope of the line through the points $(9,-8)$ and $(9,-5)$ .

Solve for $x$ : $x^{2}-8x=24$ . Find the values of $x$ .

How much will \ $12,000 grow in 5 years at 2% interest compounded semiannually? Use$ A=P\left(1+\frac{r}{m}\right)^{mt}$.

Calculate the value of the expression: $-|-5|$ .

Find the solution for the inequality: $-8 < -6 - f$ . Choose from: $f=9$ , $f=11$ , $f=-9$ , $f=6$ .

Find $h$ in the equation $A=\frac{\left(b_{1}+b_{2}\right) h}{2}$ .

Solve for $b$ in the equation $T=\frac{b-d}{k}$ .

Find $\log_{8} 1,000$ using $\ln 8 \approx 2.08$ and $\ln 1,000 \approx 6.91$ .

Calculate $4 + 4 + 4 + 4 + 4$ and find the value of $\frac{-9}{10} + \frac{-1}{6}$ .

Divide the polynomials $P(x)=-x^{3}-2x+6$ by $D(x)=x+1$ using synthetic or long division. Express $P$ as $P(x)=D(x) \bullet Q(x)+R(x)$ .

Solve: $\log 8 x - \log 2 = \log 16$ for $x$ . Options: $1$ , $4$ , $\frac{9}{4}$ , $\frac{\log 16 + \log 2}{\log 8}$ .

Calculate the sum: $\frac{-9}{10}+\frac{-1}{6}=$

Calculate: $\frac{-9}{10}+\frac{-1}{6}=$

Find the absolute value of -8: $|-8| =$

Find the point that is $\frac{3}{10}$ of the way from $A(-3,-6)$ to $B(10,5)$ .

Solve for $m$ in the equation $y=mx+b$ .

Find the average cost per item for manufacturing 90 items if $C=600+30x$ .

Solve for $y$ : $3(2y + 4) = 4(2y - \frac{1}{2})$ . What is the value of $y$ ?

Solve the equation $x-9=23$ . What is the value of $x$ ? Options: $32$ , $-14$ , $14$ , $-32$ .

Solve the equation $x - 9 = 23$ . What is the value of $x$ ?

The area of figure 2 is $15 \times 5^2 = 375$ square units. The area scales with the square of the factor.

Find the sales in 1989 using the formula $S=70 x+500$ , where $x=0$ is 1982.

Find the mass of a gold sample (density 19.3 g/cm³) with a volume of 2.5 cm³ using $d=\frac{m}{v}$ . Mass: g

Find $x$ in the equation: $2x - 11 = 7x + 16$ . Options: $3$ , $-5 \frac{2}{5}$ , $-1$ , $\frac{5}{9}$ .

Solve for $y$ in the equation $Ax + By = C$ using $x$ , $A$ , $B$ , and $C$ .

Calculate the nitrogen monoxide production rate in kg/s when 499 L/s of dioxygen is used at $174 .{ }^{\circ} \mathrm{C}$ and $0.74 \mathrm{~atm}$ . Round to 2 significant digits.

Find the opposite of the number 8. The opposite of 8 is $-8$ .

Find the hours when total costs of ski rentals from Shop A ( $3 + 9h$ ) and Shop B ( $9 + 6h$ ) are equal.

What score does Paul need on his third test to average at least $80$ if he scored 83 and 75 on the first two tests?

Calculate the product: $7.28 \times 2.6$

Calculate the sum: $-1 + (-2) =$

Solve the equation $\frac{x+1-1}{3}=2-1$ .

Add: $-6 + 0 =$

Vergleiche die folgenden Zahlenpaare und schreibe die größere Zahl auf: a) 530 oder 503, b) 460 oder 640, c) 617 oder 671, d) 122 oder 221, e) 1100 oder 1110, f) 835 oder 853, g) 565 oder 556, h) $409$ oder $4009$ .

Solve the inequality: $x^{2}+2 x \geq 8$ .

Add $3 + (-3)$ on a number line. What is the result? $3 + (-3) =$

Calculate the product of 7.36 and 2.7. What is $7.36 \times 2.7$ ?

A plane flies at 200 mph for 225 miles ± 50 miles. Find the min and max travel time in hours. At least $h$ and at most $h$ .

Add: $-3 + (-5) =$

Find the opposite of $-\frac{5}{6}$ . What is the result?

Calculate $9.63 \times 4.9$ .

Calculate: $82.1 + (-88.2) =$ (Type an integer or a decimal.)

There are 48 trails in total, with $37.5\%$ being beginner trails. Find the number of expert trails.

Calculate: $-12 + (-6) =$

Calculate the sum of -38 and -16: $-38 + (-16)$ .

Calculate the sum: $-4 + (-3) =$

Calculate $4 + 5$ and $4 - 5$ . What are the results?

Calculate the sum: $0.52 + 1.2$ .

Calculate $a^{2}+b^{2}$ for $a=3$ and $b=-4$ .

In an obtuse triangle, sides are $(x-5)$ in, $6$ in, and $\frac{x}{2}$ in with a perimeter of $13$ in. Find the shortest side.

How much warmer is $129^{\circ} \mathrm{F}$ than $-119^{\circ} \mathrm{F}$ ? $129^{\circ} \mathrm{F}$ is $\square$ degrees warmer.

Find the solutions to the inequality $14 < 7 + t$ . Choose all that apply: $t=8$ , $t=7$ , $t=5$ , $t=10$ .