Solve

Problem 25701

Solve the equations: A. $-5 t=30$ , B. $2 x=14$ , C. $\frac{x}{7}=-4$ , D. $\frac{3}{5} p=12$ .

See Solution

Problem 25702

Solve for $b$ in the equation: $b - 3.12 = 5.23$ .

See Solution

Problem 25703

Solve the equation for x: $2 x = 14$ .

See Solution

Problem 25704

Solve for $t$ in the equation $-5t = 30$ .

See Solution

Problem 25705

Solve for $p$ in the equation $\frac{3}{5} p=12$ .

See Solution

Problem 25706

Solve for $s$ in the equation $\frac{s}{5}=10$ .

See Solution

Problem 25707

Find the number such that $\frac{30}{x} = 6$ .

See Solution

Problem 25708

Find the number $c$ such that $9c = 27$ .

See Solution

Problem 25709

Solve for $j$ in the equation $\frac{j+2}{6}=1$ .

See Solution

Problem 25710

Solve for n in the equation: $\frac{2 n+8}{3}-8=32$ .

See Solution

Problem 25711

Solve the equation: $-4(r-2)+6r=36$ .

See Solution

Problem 25712

Solve the equation: $3p + 7 - 2p + 5 = -1$

See Solution

Problem 25713

Find three consecutive integers whose sum is 132. What are the integers?

See Solution

Problem 25714

Solve for $x$ in the equation $\frac{2}{3} x + 6 = 26$ .

See Solution

Problem 25715

Find the complete set of solutions for $3 x^{3}+9 x^{2}-54 x=0$ : $0,3,-6$ , $0$ , no solutions, or $0,-3,6$ .

See Solution

Problem 25716

Factor the polynomial $50 x^{5}-32 x=0$ and find the solutions for $x$ .

See Solution

Problem 25717

Calculate the area between the curves $y=x^{3}-x$ and $y=3x$ . Area = ?

See Solution

Problem 25718

A rocket starts from rest with mass $m_0$ and burns fuel at rate $k$ . Find $v(t)$ from $m \frac{d v}{d t}=c k-m g$ .
(a) $v(t)=\quad \theta_{-} \mathrm{m} / \mathrm{sec}$
(b) If fuel is 80% of $m_0$ and lasts 110 s, find $v(110)$ with $g=9.8 \mathrm{~m/s}^2$ and $c=2500 \mathrm{~m/s}$ . Round to nearest whole number.

See Solution

Problem 25719

Solve for $x$ : $(x+2)^{7/5} = 128$ . What is $x$ ?

See Solution

Problem 25720

Evaluate $16^{-1 / 4}$ without a calculator. Provide an integer, simplified fraction, or DNE if not real.

See Solution

Problem 25721

Solve $\sqrt{t}+3=\sqrt{t+9}$ . Find $t$ as an integer or simplified fraction A/B.

See Solution

Problem 25722

Solve for $k$ in the equation: $k^{2}-16=6 k^{3}-96 k$ . Provide integer or simplified fraction solutions, separated by commas.

See Solution

Problem 25723

Solve for x in the equation: $-8-9|9x+6|=73$ .

See Solution

Problem 25724

Solve by factoring: $5 x^{3}-10 x^{2}-75 x=0$ . Find all real solutions: $x=$ .

See Solution

Problem 25725

Solve for $x$ : $3 - 5|7x - 6| = -7$ . If there are two solutions, list them as $a, b$ .

See Solution

Problem 25726

Solve for $k$ in the equation: $k^{2}-16=6 k^{3}-96 k$ . What are the real solutions?
$k=$

See Solution

Problem 25727

A climber starts at $12,740 \mathrm{ft}$ , descends $200 \mathrm{ft}$ . What is their new elevation above sea level?

See Solution

Problem 25728

Solve $\log _{a}(5 x+14 a)+1=2 \log _{a} x-\log _{x} 1$ for $x$ in terms of $a$ .

See Solution

Problem 25729

How many mL of a $2\% \mathrm{w}/\mathrm{v}$ ammonium chloride solution is needed for $75 \mathrm{mEq}$ ?

See Solution

Problem 25730

Find the cost difference between 1 tube of glue ( $2.39) and 1 roll of tape ($ 1.99). Then, calculate the total for 2 packs of markers ( $4.50) and 1 pack of construction paper ($ 3.79).

See Solution

Problem 25731

A cement path has 6 squares with a total area of 96 sq ft. What is the length of the path in feet?

See Solution

Problem 25732

Desha has 196 pepper plants. How many should she plant in each row if arranged in a square? Answer: $\sqrt{196}$ .

See Solution

Problem 25733

Solve the inequality $(x-3)(x-4)(x-5) \leq 0$ and list intervals with their signs in interval notation.

See Solution

Problem 25734

Solve the inequality $(x-5)(x-6)(x-7) \geq 0$ and list intervals with signs in each interval using interval notation.

See Solution

Problem 25735

Solve the inequality $(x-6)(x-7)(x-8) \geq 0$ and list intervals with signs in interval notation.

See Solution

Problem 25736

Solve the inequality: $(x-4)(x-5)(x-6) \geq 0$ . Provide the solution in interval notation.

See Solution

Problem 25737

Solve the inequality $(x-1)(x-2)(x-3) \geq 0$ and list intervals with signs in each. Use interval notation.

See Solution

Problem 25738

Solve the inequality: $(x-4)(x-5)(x-7) \leq 0$ . Provide the solution in interval notation.

See Solution

Problem 25739

Solve the inequality: $(x-3)(x-4)(x-5) \geq 0$ . List intervals and signs in each interval using interval notation.

See Solution

Problem 25740

Tisha's trapezoidal rack has bases 24 in and 38 in. Find the length of the brace joining the midpoints of the sides. A. 26 B. 28 C. 31 D. 32 E. 33.5

See Solution

Problem 25741

Solve the inequality $(x-6)(x-7)(x-8) \geq 0$ and list intervals with signs in interval notation.

See Solution

Problem 25742

Chris paints $\frac{1}{6}$ of a fence/hour, Sandy $\frac{1}{8}$ . How much will they paint in 2 hours together?

See Solution

Problem 25743

Find the middle number of three consecutive integers with a sum of $3n$ . If none exists, write $\varnothing$ .

See Solution

Problem 25744

What is the maximum percent correct Tomás can earn if he answered 24 right and 3 wrong on a 30-question test?

See Solution

Problem 25745

Compute $8 \cdot 8 - 7 \cdot 9$ .

See Solution

Problem 25746

The cost of 2 notebooks and pencils is \$ 7.00; 3 notebooks and 2 pencils is \$ 11.00. Find 1 notebook and 1 pencil's cost.

See Solution

Problem 25747

Find an expression for $y$ in terms of $x$ from the equation $2 x + 3 y = 7$ . Options are given.

See Solution

Problem 25748

Find the result of $12 \div 2 + 4$ .

See Solution

Problem 25749

A jet plane travels at 840 mph. How far does it go in 30 seconds? A. 7 B. 16 C. 28 D. 32 E. 60.

See Solution

Problem 25750

A square has sides of length $48 \mathrm{~m}$ . A rectangle with an area equal to the square has a width of $12 \mathrm{~m}$ . Find the rectangle's length.

See Solution

Problem 25751

A keyboard has a perimeter of $14 \mathrm{ft}$ , with width $3 \mathrm{ft}$ more than depth. Find width, depth, and area.

See Solution

Problem 25752

Find the time in seconds between consecutive simultaneous flashes of two neon signs that flash every 6 and 8 seconds.

See Solution

Problem 25753

Find the time between simultaneous flashes of two neon signs that flash every 6 and 8 seconds.

See Solution

Problem 25754

In a 145-member choir with 37 more altos than sopranos, find the ratio of altos to sopranos.

See Solution

Problem 25755

Hoshi has a square yard section (20 ft each side) with a circular pond inside. Find the area outside the pond. A. 86 B. 126 C. 314 D. 337 E. 714

See Solution

Problem 25756

Solve the inequality: $(x-2)(x-5)(x-6) \leq 0$ . Provide your answer in interval notation.

See Solution

Problem 25757

A gas tank is $\frac{3}{8}$ full. After adding 6 gallons, it's $\frac{3}{4}$ full. Cost to fill it $\frac{3}{4}$ full?

See Solution

Problem 25758

Solve the inequality: $(x-3)(x-4)(x-7) \leq 0$ . Provide the solution in interval notation.

See Solution

Problem 25759

Find the maximum volume of chocolate in a candy mold of dimensions $4 \mathrm{~cm} \times 3 \mathrm{~cm} \times 2 \mathrm{~cm}$ , given the almond volume is 2 cm³.

See Solution

Problem 25760

Solve for $g$ and $h$ in the equation $g(y h+b)=e+q$ . Find $g=$ and $h=$ .

See Solution

Problem 25761

Find $g(f(5 x))$ for $f(x)=2 x-1$ and $g(x)=3 x^{2}-7$ . Choose from: A, B, C, D.

See Solution

Problem 25762

Find $g(f(5 x))$ for $f(x)=2 x-1$ and $g(x)=3 x^{2}-7$ . Choices: A. $150 x^{2}-15$ B. $300 x^{2}-60 x-4$ C. $60 x^{3}-60 x^{2}-20 x$ D. $750 x^{3}-75 x^{2}-70 x+7$ E. $30 x^{4}-15 x^{3}-70 x^{2}+35 x$

See Solution

Problem 25763

Solve for $y$ : $\frac{x}{2} + \frac{y}{7} = 1$ . What is $y$ ?

See Solution

Problem 25764

Solve the equation $n(j k+w)=z+a$ for $n$ and $k$ . Find $n=$ and $k=$ .

See Solution

Problem 25765

Find the probability that independent events $K$ and $J$ occur, given $P(K)=0.40$ and $P(J)=0.20$ .

See Solution

Problem 25766

Five points $P, Q, R, S, T$ are in order. Given lengths, find the length of $\overline{P T}$ . Options: A. 18 B. 21 C. 24 D. 27 E. 30

See Solution

Problem 25767

A bookcase has 4 shelves. The width is $3h - 8$ . Find width and height if lumber used is $24$ feet.

See Solution

Problem 25768

A bank loaned \$33,000 at 15% and 14% interest, earning \$4,805 total. Find the amount loaned at each rate.

See Solution

Problem 25769

Find the area of a triangle with sides 5 mm, 5 mm, and 6 mm. Options: A. 6 B. 12 C. 15 D. 25 E. 30

See Solution

Problem 25770

Find $x$ in the equation $\log _{3} 54 - \log _{3} 2 = \log _{2} x$ . Options: F. 3, G. 8, H. 9, J. 52, K. 108.

See Solution

Problem 25771

Solve the inequality $x^{3}-x^{2}-90 x>0$ and express the solution in interval notation.

See Solution

Problem 25772

Find the positive value of $k$ so that $9x^{2}+kx+25$ factors as $(ax+b)^{2}$ . Choices: 30, 16, 15, 8, 2.

See Solution

Problem 25773

Find the length of the 3rd side of a triangle with sides 100 ft, 80 ft, and angle $60^{\circ}$ using the law of cosines.

See Solution

Problem 25774

If $a$ and $b$ satisfy $a \sin^2 \theta + a \cos^2 \theta = b$ , find $\frac{b}{a}$ . F. -1 G. 0 H. $\frac{1}{2}$ J. 1 K. 2

See Solution

Problem 25775

Solve for $y$ in the equation $y+9=\frac{1}{8}(x+8)$ .

See Solution

Problem 25776

Solve the inequality $\frac{x+7}{x-2}<0$ and express the solution in interval notation.

See Solution

Problem 25777

Solve the inequality: $\frac{x+2}{x-7}>0$ . Provide the answer in interval notation.

See Solution

Problem 25778

Solve the inequality $\frac{x+2}{x-7}>0$ and express the solution in interval notation.

See Solution

Problem 25779

Solve the inequality $\frac{(x-6)(x+6)}{x} \leq 0$ and list intervals with their signs in interval notation.

See Solution

Problem 25780

Solve the inequality: $\frac{(x-6)(x+6)}{x} \leq 0$ . List intervals and signs for each interval in ascending order.

See Solution

Problem 25781

Solve the inequality: $\frac{(x-2)(x+2)}{x} \leq 0$ . List intervals and signs in each interval in ascending order.

See Solution

Problem 25782

Solve the inequality: $\frac{(x-7)(x+9)}{x} \leq 0$ . Provide your answer in interval notation.

See Solution

Problem 25783

Evaluate $f(x)=-x^{2}-5$ for $f(2)$ and $f(-1)$ . Find $f(2)=\square$ and $f(-1)=\square$ .

See Solution

Problem 25784

Calculate the average density of a star with mass $5 \times 10^{36} \mathrm{~kg}$ and radius $7.2 \times 10^{5} \mathrm{~km}$ in g/cm³.

See Solution

Problem 25785

Solve the inequality: $\frac{(x-6)^{2}}{x^{2}-16} \geq 0$ . List intervals and signs in each interval using interval notation.

See Solution

Problem 25786

Find the mass of $125 \mathrm{~mL}$ of bromine ( $\mathrm{Br}_{2}$ ) with a density of $3.12 \mathrm{~g/cm}^{3}$ . Also, what volume does $100 \mathrm{~g}$ of bromine occupy?

See Solution

Problem 25787

Find the number of elements in the union of sets A and B, given |A| = 5, |B| = 17, and |A ∩ B| = 5.

See Solution

Problem 25788

Find the minimum value of $9x - 11$ given that $x \geq \frac{19}{3}$ .

See Solution

Problem 25789

Calculate the mass of 125 mL of liquid bromine ( $\mathrm{Br}_{2}$ ) with a density of $3.12 \mathrm{~g/cm}^{3}$ .

See Solution

Problem 25790

What is the new water level in mL after adding 7.25 g of silver to 11.8 mL of water? Use the density of silver: $10.5 \mathrm{~g} / \mathrm{cm}^{3}$ .

See Solution

Problem 25791

Solve the inequality: $-6 > -\frac{2}{3} y$ . Then, graph the solution.

See Solution

Problem 25792

Diego's cab fare is \$21.00 with a \$2.25 pickup fee and \$1.25 per mile. How far did he travel?

See Solution

Problem 25793

Find the length and width of a field with a perimeter of 92 m, where length is $16 \mathrm{~m}$ more than width.

See Solution

Problem 25794

Graph the system: $x - 4y = 4$ and $4x + 4y = 16$ . Find the solution set or state if none exists.

See Solution

Problem 25795

Graph the system of equations: $x - 4y = 4$ and $4x + 4y = 16$ . Use a graphing tool to find the solution.

See Solution

Problem 25796

Graph the system: $x - 4y = 4$ and $4x + 4y = 16$ . Identify the solution set: A. ordered pair, B. equation, C. $\varnothing$ .

See Solution

Problem 25797

Evaluate the expressions with $a=4$ and $b=2$ :
1. $2a + 3b =$
2. $a^2 - b + 10 =$
3. $(ab)^2 - (a + b)^2 =$

See Solution

Problem 25798

Solve the equations using substitution: $x - 2y = 1$ and $4x - 9y = 2$ . Choose A, B, or C for the solution set.

See Solution

Problem 25799

Solve the system using the addition method:
1. $x + 3y = 1$
2. $-5x + 2y = 29$
Choose A, B, or C for the solution set.

See Solution

Problem 25800

Solve the system: 3x + 2y = 1 and 9x + 6y = 3. Choose A, B, or C for the solution type.

See Solution

1 ...255 256 257 258 259 260 261 ...308

Solve

Problem 25701

Solve the equations: A. −5t=30-5 t=30−5t=30, B. 2x=142 x=142x=14, C. x7=−4\frac{x}{7}=-47x​=−4, D. 35p=12\frac{3}{5} p=1253​p=12.

Problem 25702

Solve for bbb in the equation: b−3.12=5.23b - 3.12 = 5.23b−3.12=5.23.

Problem 25703

Solve the equation for x: 2x=142 x = 142x=14.

Problem 25704

Solve for ttt in the equation −5t=30-5t = 30−5t=30.

Problem 25705

Solve for ppp in the equation 35p=12\frac{3}{5} p=1253​p=12.

Problem 25706

Solve for sss in the equation s5=10\frac{s}{5}=105s​=10.

Problem 25707

Find the number such that 30x=6 \frac{30}{x} = 6 x30​=6.

Problem 25708

Find the number ccc such that 9c=279c = 279c=27.

Problem 25709

Solve for jjj in the equation j+26=1\frac{j+2}{6}=16j+2​=1.

Problem 25710

Solve for n in the equation: 2n+83−8=32\frac{2 n+8}{3}-8=3232n+8​−8=32.

Problem 25711

Solve the equation: −4(r−2)+6r=36-4(r-2)+6r=36−4(r−2)+6r=36.

Problem 25712

Solve the equation: 3p+7−2p+5=−13p + 7 - 2p + 5 = -13p+7−2p+5=−1

Problem 25713

Find three consecutive integers whose sum is 132. What are the integers?

Problem 25714

Solve for xxx in the equation 23x+6=26\frac{2}{3} x + 6 = 2632​x+6=26.

Problem 25715

Find the complete set of solutions for 3x3+9x2−54x=03 x^{3}+9 x^{2}-54 x=03x3+9x2−54x=0: 0,3,−60,3,-60,3,−6, 000, no solutions, or 0,−3,60,-3,60,−3,6.

Problem 25716

Factor the polynomial 50x5−32x=050 x^{5}-32 x=050x5−32x=0 and find the solutions for xxx.

Problem 25717

Calculate the area between the curves y=x3−xy=x^{3}-xy=x3−x and y=3xy=3xy=3x. Area = ?

Problem 25718

Problem 25719

Solve for xxx: (x+2)7/5=128(x+2)^{7/5} = 128(x+2)7/5=128. What is xxx?

Problem 25720

Evaluate 16−1/416^{-1 / 4}16−1/4 without a calculator. Provide an integer, simplified fraction, or DNE if not real.

Problem 25721

Solve t+3=t+9\sqrt{t}+3=\sqrt{t+9}t​+3=t+9​. Find ttt as an integer or simplified fraction A/B.

Problem 25722

Solve for kkk in the equation: k2−16=6k3−96kk^{2}-16=6 k^{3}-96 kk2−16=6k3−96k. Provide integer or simplified fraction solutions, separated by commas.

Problem 25723

Solve for x in the equation: −8−9∣9x+6∣=73-8-9|9x+6|=73−8−9∣9x+6∣=73.

Problem 25724

Solve by factoring: 5x3−10x2−75x=05 x^{3}-10 x^{2}-75 x=05x3−10x2−75x=0. Find all real solutions: x=x=x=.

Problem 25725

Solve for xxx: 3−5∣7x−6∣=−73 - 5|7x - 6| = -73−5∣7x−6∣=−7. If there are two solutions, list them as a,ba, ba,b.

Problem 25726

Solve for kkk in the equation: k2−16=6k3−96kk^{2}-16=6 k^{3}-96 kk2−16=6k3−96k. What are the real solutions? k= k= k=

Problem 25727

A climber starts at 12,740ft12,740 \mathrm{ft}12,740ft, descends 200ft200 \mathrm{ft}200ft. What is their new elevation above sea level?

Problem 25728

Solve log⁡a(5x+14a)+1=2log⁡ax−log⁡x1\log _{a}(5 x+14 a)+1=2 \log _{a} x-\log _{x} 1loga​(5x+14a)+1=2loga​x−logx​1 for xxx in terms of aaa.

Problem 25729

How many mL of a 2%w/v2\% \mathrm{w}/\mathrm{v}2%w/v ammonium chloride solution is needed for 75mEq75 \mathrm{mEq}75mEq?

Problem 25730

Find the cost difference between 1 tube of glue (2.39)and1rolloftape(2.39) and 1 roll of tape (2.39)and1rolloftape(1.99). Then, calculate the total for 2 packs of markers (4.50)and1packofconstructionpaper(4.50) and 1 pack of construction paper (4.50)and1packofconstructionpaper(3.79).

Problem 25731

A cement path has 6 squares with a total area of 96 sq ft. What is the length of the path in feet?

Problem 25732

Desha has 196 pepper plants. How many should she plant in each row if arranged in a square? Answer: 196\sqrt{196}196​.

Problem 25733

Solve the inequality (x−3)(x−4)(x−5)≤0(x-3)(x-4)(x-5) \leq 0(x−3)(x−4)(x−5)≤0 and list intervals with their signs in interval notation.

Problem 25734

Solve the inequality (x−5)(x−6)(x−7)≥0(x-5)(x-6)(x-7) \geq 0(x−5)(x−6)(x−7)≥0 and list intervals with signs in each interval using interval notation.

Problem 25735

Solve the inequality (x−6)(x−7)(x−8)≥0(x-6)(x-7)(x-8) \geq 0(x−6)(x−7)(x−8)≥0 and list intervals with signs in interval notation.

Problem 25736

Solve the inequality: (x−4)(x−5)(x−6)≥0(x-4)(x-5)(x-6) \geq 0(x−4)(x−5)(x−6)≥0. Provide the solution in interval notation.

Problem 25737

Solve the inequality (x−1)(x−2)(x−3)≥0(x-1)(x-2)(x-3) \geq 0(x−1)(x−2)(x−3)≥0 and list intervals with signs in each. Use interval notation.

Problem 25738

Solve the inequality: (x−4)(x−5)(x−7)≤0(x-4)(x-5)(x-7) \leq 0(x−4)(x−5)(x−7)≤0. Provide the solution in interval notation.

Problem 25739

Solve the inequality: (x−3)(x−4)(x−5)≥0(x-3)(x-4)(x-5) \geq 0(x−3)(x−4)(x−5)≥0. List intervals and signs in each interval using interval notation.

Problem 25740

Tisha's trapezoidal rack has bases 24 in and 38 in. Find the length of the brace joining the midpoints of the sides. A. 26 B. 28 C. 31 D. 32 E. 33.5

Solve the equations: A. $-5 t=30$ , B. $2 x=14$ , C. $\frac{x}{7}=-4$ , D. $\frac{3}{5} p=12$ .

Solve for $b$ in the equation: $b - 3.12 = 5.23$ .

Solve the equation for x: $2 x = 14$ .

Solve for $t$ in the equation $-5t = 30$ .

Solve for $p$ in the equation $\frac{3}{5} p=12$ .

Solve for $s$ in the equation $\frac{s}{5}=10$ .

Find the number such that $\frac{30}{x} = 6$ .

Find the number $c$ such that $9c = 27$ .

Solve for $j$ in the equation $\frac{j+2}{6}=1$ .

Solve for n in the equation: $\frac{2 n+8}{3}-8=32$ .

Solve the equation: $-4(r-2)+6r=36$ .

Solve the equation: $3p + 7 - 2p + 5 = -1$

Solve for $x$ in the equation $\frac{2}{3} x + 6 = 26$ .

Find the complete set of solutions for $3 x^{3}+9 x^{2}-54 x=0$ : $0,3,-6$ , $0$ , no solutions, or $0,-3,6$ .

Factor the polynomial $50 x^{5}-32 x=0$ and find the solutions for $x$ .

Calculate the area between the curves $y=x^{3}-x$ and $y=3x$ . Area = ?

Solve for $x$ : $(x+2)^{7/5} = 128$ . What is $x$ ?

Evaluate $16^{-1 / 4}$ without a calculator. Provide an integer, simplified fraction, or DNE if not real.

Solve $\sqrt{t}+3=\sqrt{t+9}$ . Find $t$ as an integer or simplified fraction A/B.

Solve for $k$ in the equation: $k^{2}-16=6 k^{3}-96 k$ . Provide integer or simplified fraction solutions, separated by commas.

Solve for x in the equation: $-8-9|9x+6|=73$ .

Solve by factoring: $5 x^{3}-10 x^{2}-75 x=0$ . Find all real solutions: $x=$ .

Solve for $x$ : $3 - 5|7x - 6| = -7$ . If there are two solutions, list them as $a, b$ .

Solve for $k$ in the equation: $k^{2}-16=6 k^{3}-96 k$ . What are the real solutions?
$k=$

A climber starts at $12,740 \mathrm{ft}$ , descends $200 \mathrm{ft}$ . What is their new elevation above sea level?

Solve $\log _{a}(5 x+14 a)+1=2 \log _{a} x-\log _{x} 1$ for $x$ in terms of $a$ .

How many mL of a $2\% \mathrm{w}/\mathrm{v}$ ammonium chloride solution is needed for $75 \mathrm{mEq}$ ?

Find the cost difference between 1 tube of glue ( $2.39) and 1 roll of tape ($ 1.99). Then, calculate the total for 2 packs of markers ( $4.50) and 1 pack of construction paper ($ 3.79).

Desha has 196 pepper plants. How many should she plant in each row if arranged in a square? Answer: $\sqrt{196}$ .

Solve the inequality $(x-3)(x-4)(x-5) \leq 0$ and list intervals with their signs in interval notation.

Solve the inequality $(x-5)(x-6)(x-7) \geq 0$ and list intervals with signs in each interval using interval notation.

Solve the inequality $(x-6)(x-7)(x-8) \geq 0$ and list intervals with signs in interval notation.

Solve the inequality: $(x-4)(x-5)(x-6) \geq 0$ . Provide the solution in interval notation.

Solve the inequality $(x-1)(x-2)(x-3) \geq 0$ and list intervals with signs in each. Use interval notation.

Solve the inequality: $(x-4)(x-5)(x-7) \leq 0$ . Provide the solution in interval notation.

Solve the inequality: $(x-3)(x-4)(x-5) \geq 0$ . List intervals and signs in each interval using interval notation.

Solve the inequality $(x-6)(x-7)(x-8) \geq 0$ and list intervals with signs in interval notation.

Chris paints $\frac{1}{6}$ of a fence/hour, Sandy $\frac{1}{8}$ . How much will they paint in 2 hours together?

Find the middle number of three consecutive integers with a sum of $3n$ . If none exists, write $\varnothing$ .

Compute $8 \cdot 8 - 7 \cdot 9$ .

Find an expression for $y$ in terms of $x$ from the equation $2 x + 3 y = 7$ . Options are given.

Find the result of $12 \div 2 + 4$ .

A square has sides of length $48 \mathrm{~m}$ . A rectangle with an area equal to the square has a width of $12 \mathrm{~m}$ . Find the rectangle's length.

A keyboard has a perimeter of $14 \mathrm{ft}$ , with width $3 \mathrm{ft}$ more than depth. Find width, depth, and area.

Solve the inequality: $(x-2)(x-5)(x-6) \leq 0$ . Provide your answer in interval notation.

A gas tank is $\frac{3}{8}$ full. After adding 6 gallons, it's $\frac{3}{4}$ full. Cost to fill it $\frac{3}{4}$ full?

Solve the inequality: $(x-3)(x-4)(x-7) \leq 0$ . Provide the solution in interval notation.

Find the maximum volume of chocolate in a candy mold of dimensions $4 \mathrm{~cm} \times 3 \mathrm{~cm} \times 2 \mathrm{~cm}$ , given the almond volume is 2 cm³.

Solve for $g$ and $h$ in the equation $g(y h+b)=e+q$ . Find $g=$ and $h=$ .

Find $g(f(5 x))$ for $f(x)=2 x-1$ and $g(x)=3 x^{2}-7$ . Choose from: A, B, C, D.

Solve for $y$ : $\frac{x}{2} + \frac{y}{7} = 1$ . What is $y$ ?

Solve the equation $n(j k+w)=z+a$ for $n$ and $k$ . Find $n=$ and $k=$ .

Find the probability that independent events $K$ and $J$ occur, given $P(K)=0.40$ and $P(J)=0.20$ .

Five points $P, Q, R, S, T$ are in order. Given lengths, find the length of $\overline{P T}$ . Options: A. 18 B. 21 C. 24 D. 27 E. 30

A bookcase has 4 shelves. The width is $3h - 8$ . Find width and height if lumber used is $24$ feet.

Find $x$ in the equation $\log _{3} 54 - \log _{3} 2 = \log _{2} x$ . Options: F. 3, G. 8, H. 9, J. 52, K. 108.

Solve the inequality $x^{3}-x^{2}-90 x>0$ and express the solution in interval notation.

Find the positive value of $k$ so that $9x^{2}+kx+25$ factors as $(ax+b)^{2}$ . Choices: 30, 16, 15, 8, 2.

Find the length of the 3rd side of a triangle with sides 100 ft, 80 ft, and angle $60^{\circ}$ using the law of cosines.

If $a$ and $b$ satisfy $a \sin^2 \theta + a \cos^2 \theta = b$ , find $\frac{b}{a}$ . F. -1 G. 0 H. $\frac{1}{2}$ J. 1 K. 2