All Questions ⁺⁰230833 Questions

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r=2s-6t+5/2 solve for s

r=2s-6t+5/2 solve for s

Guest Aug 24, 2022

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263

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answer please

How many tenths are equivalent to 37.6?

Guest Aug 24, 2022

+1

367

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+182

Algebra homework

The Heronian mean H(a, b) is defined as H(a, b) = \dfrac{a + \sqrt{ab} + b}{3} . What is the least positive integer b > 40 such that H(40, b) is also a positive integer?

SmartWater Aug 24, 2022

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235

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+275

Combinations with distuingshable and indistuingashble

In how many ways can 4 balls be placed in 4 boxes if the balls and boxes are both distinguishable?

Jasonkiln Aug 24, 2022

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236

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What is the fractional form of 0.888 ?

What is the fractional form of 0.888 ?

Guest Aug 24, 2022

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133

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help

apex learning alg 2 sem 2f(x)=3x+5, whats the inverse function

Guest Aug 24, 2022

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182

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summation notation

Write the summation notation of the sum 29+47+69+95+125

Guest Aug 24, 2022

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239

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+166

Idk What Topic to Call This

The number formed when the integers 1, 2, 3 • • • 2021 are strung together in increasing order, 12345678•••20192021 is transformed into a new number through the following algorithm: The first digit is taken, doubled, then added to the second digit. This read more ..

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RainbowSquirrel53 Aug 24, 2022

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235

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+166

Sequences

A sequence is constructed by listing all the positive integers that containe no digit greater than 3 in ascending order:
1,2,3,10,11,12,13,20,...
Find the 2021st term of this sequence.

RainbowSquirrel53 Aug 24, 2022

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212

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+166

Remainders

What is the remainder when 6^(273)+7^(273)+8^(273)+9^(273) is divided by 49.

RainbowSquirrel53 Aug 24, 2022

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223

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+166

Remainders

A positive integer is called wonderful if it has the same remainder when it is divided by 18 and 33. How many four digit wonderful numbers are there?

RainbowSquirrel53 Aug 24, 2022

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215

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+248

Suppose that $f$ is a polynomial and $h$ is a polynomial of degree $5$ or less such that\[(x^2+3x-3)\cdot f(x)+h(x)= -6x^6+72x^4 -50x^3 + 13

Suppose that $f$ is a polynomial and $h$ is a polynomial of degree $5$ or less such that\[(x^2+3x-3)\cdot f(x)+h(x)= -6x^6+72x^4 -50x^3 + 13x^2 +38x -44.\]What is the degree of $f$?

Blizzardshine Aug 24, 2022

+1

198

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+248

We have that $3 \cdot f(x) + 4 \cdot g(x) = h(x)$ where $f(x),$ $g(x),$ and $h(x)$ are all polynomials in $x.$ If the degree of $f(x)$ is $8

We have that $3 \cdot f(x) + 4 \cdot g(x) = h(x)$ where $f(x),$ $g(x),$ and $h(x)$ are all polynomials in $x.$ If the degree of $f(x)$ is $8$ and the degree of $h(x)$ is $9$, then what is the minimum possible degree of $g(x)$?

Blizzardshine Aug 24, 2022

Aug 23, 2022

+1

289

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+5

How many values of $x$ satisfy both of the following conditions? (a) $x$ is a multiple of $7,$ not necessarily positive. (b) $x^2$ is less t

How many values of $x$ satisfy both of the following conditions? (a) $x$ is a multiple of $7,$ not necessarily positive. (b) $x^2$ is less than $500$.

Blazeburner113 Aug 23, 2022

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385

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question

Determine the largest positive integer N such that 2022! is divisible by 10^N.

Guest Aug 23, 2022

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248

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input 2,7,9,n

input 2,7,9,n
output 6,11,13

Guest Aug 23, 2022

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261

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help

7x + 2 - 5 - 3x = 11 + 4x + 4 + 2x

Guest Aug 23, 2022

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337

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In the diagram, four squares of side length $2$ are placed in the corners of a square of side length $6$. Each of the points $W$, $X$, $Y$,

In the diagram, four squares of side length 2 are placed in the corners of a square of side length 6. Each of the points W, X, Y, Zand is a vertex of one of the small squares. Square ABCD can be constructed with sides passing through W, read more ..

Guest Aug 23, 2022

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Alcumus review

In the three-dimensional figure shown, all edges meet at right angles. The surface area of the figure is 184 in^2 and the volume is 140 in^3. What is the value of x, in inches? Express your answer as a decimal to the nearest hundredth.
<read more ..

Guest Aug 23, 2022

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422

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Richard cuts a $ 4\frac{1}{2} ~\text{ft} \times 7\frac{1}{2} ~\text{ft} \times 11\frac{1}{4}~ \text{ft}$ rectangular prism into congruent cu

Richard cuts a $ 4\frac{1}{2} ~\text{ft} \times 7\frac{1}{2} ~\text{ft} \times 11\frac{1}{4}~ \text{ft}$ rectangular prism into congruent cubes without any part of the prism leftover. If he makes the cubes as large as possible, how many will he produce? read more ..

Guest Aug 23, 2022

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The faces of a standard die are numbered 1, 2, 3, 4, 5, and 6 such that the sum of the numbers on any two opposite faces is 7. Tia writes on

The faces of a standard die are numbered 1, 2, 3, 4, 5, and 6 such that the sum of the numbers on any two opposite faces is 7. Tia writes one number on each vertex of the die such that the number on each face of the die is the greatest common divisor of read more ..

Guest Aug 23, 2022

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