Arithmetic

Problem 101

Find the additive inverse of -6.

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Problem 102

Find the value of the expression 9(1.7)9 - (-1.7).

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Problem 103

Multiply two numbers: 7.67.6 and 2525.

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Problem 104

Find the missing number in the equation 3=+(6)-3 = \square + (-6) using the number line.

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Problem 105

Write a multiplication problem and a division problem using the 6×66 \times 6 array.

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Problem 106

Find the missing factor. If 5x=455x = 45, then solve for 45÷545 \div 5.

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Problem 107

Find the difference between 27 and 3. 273=?27-3=?

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Problem 108

Find the resistor value with color bands: Brown, Black, Red, Red.

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Problem 109

Find the least common multiple (LCM) of 77 and 88.

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Problem 110

Express the number 2.69×1062.69 \times 10^{-6} without exponents.

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Problem 111

Find the product of 0.05-0.05 and 241224 \frac{1}{2}.

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Problem 112

Simplify the expression 24.767.2824.76 - 7.28.

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Problem 113

Find the quotient using the traditional long division algorithm: 93,482\frac{9}{3,482}.

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Problem 114

Find the missing number in the equation =5110=511 \cdot 0.

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Problem 115

Find the value of y8\frac{y}{8} when y=32y=32.

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Problem 116

Estimate the product of 31.231.2 and 2.62.6 using front-end rounding, then calculate the exact answer.

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Problem 117

Find the product of 1.6(0.5)(20)-1.6(0.5)(-20) and write the answer in simplest form.

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Problem 118

Simplify 0.4×8.70.4 \times 8.7 and choose the equivalent expression.

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Problem 119

Compare ride capacity: 25 race cars in 30 min vs 20 spin swings in 20 min. Which has higher hourly capacity?

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Problem 120

Solve the addition problem: 9+3=9+1+2=9+3=9+1+2=\square

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Problem 121

Convert Rachel's marathon finish time of 3.8 hours to minutes.
Solution: 3.8 hours×60 minutes/hour=228 minutes3.8 \text{ hours} \times 60 \text{ minutes/hour} = 228 \text{ minutes}

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Problem 122

Evaluate the expression 7×(10+3)7 \times (10 + 3) and add the result to the product.

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Problem 123

Write a recursive formula for the arithmetic sequence 38,26,14,2,-38, -26, -14, -2, \ldots. Find a1a_1 and ana_n for n2n \geq 2.

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Problem 124

Subtract the two numbers: 55=-5-5=\square

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Problem 125

Represent the equation 28=7×428 = 7 \times 4 using 2 tape diagrams.

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Problem 126

Subtract the following numbers: 33.5-3-3.5, 6.5-6.5, 0.5-0.5, 0.50.5. Choose the correct answer.

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Problem 127

Carlos has two coupons for 59pants.CouponA:59 pants. Coupon A: 5 rebate. Coupon B: 15% off. Choose the coupon that gives the lower price. The price with the better coupon is $$ less than the other.

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Problem 128

Add simple addition problem: 265+(333)=265 + (-333) =.

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Problem 129

Find the value that makes the equation 4.9(?)=7.8-4.9-(?)=-7.8 true.

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Problem 130

Calculate 7.4×105+1.3×1045.5×104\frac{7.4 \times 10^{5} + 1.3 \times 10^{4}}{5.5 \times 10^{-4}} and express the result in standard form to 2 significant figures.

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Problem 131

How many copies does a copy machine making 3636 copies per minute produce in 55 minutes and 3030 seconds?

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Problem 132

Find the unit rate for 3636 donuts in 33 boxes.

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Problem 133

Determine which sign (>,<,=>, <, =) makes the statement 7.58×103?0.07587.58 \times 10^{-3} ? 0.0758 true.

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Problem 134

Determine if given terms are like terms. If so, combine them and include the unit. (a) 55 lbs, 22 lbs - like. (b) 33 s, 77 cats - not like. (c) 1010 oranges, 44 mi - not like.

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Problem 135

Divide 49244924 by 77 and express the result.

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Problem 136

Compute the value of 3+1+9-3+1+9.

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Problem 137

Calculate the value of (456.7432.1)/12.78(456.7-432.1) / 12.78. Options: A) 2.93, B) 422.89, C) 1.92, D) 69.55.

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Problem 138

Which statement about 8×258 \times \frac{2}{5} is false? A) Product < 8 B) Product > 1 C) Product > 25\frac{2}{5} D) Product > 8

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Problem 139

Find the value of 3×4-3 \times -4.

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Problem 140

What operation would you use to solve the zip line problem? Subtract 88 meters from the total length of 1717 meters to find the remaining distance.

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Problem 141

Round 942942 to the nearest ten.

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Problem 142

Simplify the fraction 186\frac{-18}{-6}.

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Problem 143

Find the value of 124\frac{12}{4}.

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Problem 144

Find the number of red apples if the ratio of tomateos to apples is 2:5 and there are 20 tomateos.

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Problem 145

Simplify the expression 53÷(13)\frac{5}{3} \div\left(-\frac{1}{3}\right).

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Problem 146

Rewrite 110101 \cdot 10 \cdot 10 as a single power of 10.

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Problem 147

Simplify the expression 3!3!.

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Problem 148

Find the value of the expression 1.645×10045\frac{1.645 \times 100}{\sqrt{45}}.

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Problem 149

Find the number of tongue depressors and Band-Aids in a medic's bag worth 13.14with183totalpackages,wheretonguedepressorscost13.14 with 183 total packages, where tongue depressors cost 0.05 and Band-Aids cost 0.08.0.08. \# \text{ of Tongue Depressors} \# \text{ of Band-Aids}$

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Problem 150

Solve the following simple arithmetic expressions: 1) 120+12)+4=120+12)+4= 2) 50+6(114)=50+6 *(11-4)= 3) 50+6×114=50+6 \times 11-4= 4) 9(128)+28÷7=9 *(12-8)+28 \div 7= 5) 18(215)+(2218)=18-(21-5)+(22-18)= 6) 7×2(9+2)+14=7 \times 2-(9+2)+14= 7) (6÷3+5)×(114)=(6 \div 3+5) \times(11-4)= 8) 9×3+(2018)×48=9 \times 3+(20-18) \times 4-8= 9) (3717)×(240÷20)22×4=(37-17) \times(240 \div 20)-22 \times 4= 10) 11×4(6+3+13)÷2=3311 \times 4-(6+3+13) \div 2=33

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Problem 151

Evaluate the expression (2.5)+6.6(-2.5) + 6.6.

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Problem 152

Arrange 9 books (2 English, 4 Chemistry, 3 Math) on a shelf. (a) No restrictions: n=a9p9!362,880n=a_{9} p_{9} ! \equiv 362,880. (b) Books on each subject must be kept together: (n,r)=n!R!(n1)!=3!3!(33)!=6(n, r)=\frac{n !}{R !(n-1) !}=\frac{3 !}{3 !(3-3) !}=6 different ways.

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Problem 153

Find 3×(7.254.5)3 \times (7.25 - 4.5).

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Problem 154

Evaluate the expressions: (47)0\left(\frac{4}{7}\right)^{0} and (9)0-(9)^{0}.

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Problem 155

Find the value of the expression 5+2×635+2 \times 6-3.

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Problem 156

Subtract the given numbers and use addition or estimation to check the result. 1. 4,0001,7314,000 - 1,731, 2. 3,3001,8923,300 - 1,892, 3. 8,0006,3138,000 - 6,313, 4. $14,000$10,892\$ 14,000 - \$ 10,892.

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Problem 157

Simplify the absolute value of -45.

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Problem 158

Find the sum of 8 and -3.

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Problem 159

Solve the following simple multiplication problems: 0.5×0.40.5 \times 0.4, 2.5×0.22.5 \times 0.2, 1.25×0.51.25 \times 0.5, 0.75×0.20.75 \times 0.2.

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Problem 160

Find the absolute value of -5.5.

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Problem 161

There are 3 boys for every 6 girls at a movie. If there are 24\mathbf{24} girls, how many boys are there?

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Problem 162

Find the number of students in the pottery class this month, given that each student pays $15\$ 15 for the class and $27\$ 27 for materials, and the total revenue is $714\$ 714.

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Problem 163

Find the result of adding 13.213.2 and 0.90.9, then dividing the sum by 0.60.6.

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Problem 164

Deshaun estimates 7×747 \times 74 by computing 7×707 \times 70. What is his estimate?

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Problem 165

Find a positive or negative integer representing the altitude (in feet) of a commercial airplane climbing to 37,500 feet.

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Problem 166

Explain: Think of an even number. Multiply it by 55. What is the last digit of the 5x5x product? Explain why the last digit is always 00 or 55.

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Problem 167

Find the number of elements in the set A={1,3,5,,31}A = \{1, 3, 5, \ldots, 31\}.

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Problem 168

Elijah's town voted on a new speed limit. 3660\frac{36}{60} of the votes were in favor. What is the percentage of votes in favor?

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Problem 169

Solve the following division problems: 296÷4296 \div 4, 6,042÷66,042 \div 6, 4,145÷34,145 \div 3, 7 \longdiv { 4 , 4 0 6 }, 5 \longdiv { 2 , 5 1 9 }, 8 \longdiv { 1 7 6 }.

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Problem 170

Find the best estimate of 1419(2910)-14 \frac{1}{9}\left(-2 \frac{9}{10}\right).

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Problem 171

Circle the perfect squares: 16,25,3616, 25, 36.

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Problem 172

How many $0.50\$ 0.50 items can be purchased with $305.25\$ 305.25?

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Problem 173

Sunny Steps plans to order 20 pairs of sneakers and the same ratio of sneakers to sandals as last month. How many pairs of sandals will they order?
Let xx be the number of pairs of sandals ordered this month. Last month, the ratio of sneakers to sandals was 80:200=2:580:200 = 2:5. This month, the ratio is the same, so x=5/2×20=50x = 5/2 \times 20 = 50 pairs of sandals.

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Problem 174

Find the square root of 25. The solution is 25\sqrt{25}.

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Problem 175

Find the sum of the arithmetic sequence from 3 to 3750 in steps of 3.

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Problem 176

Find the number of boxes, xx, of donuts Joe needs to buy to feed his 60-person construction crew, given there are 12 donuts per box.

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Problem 177

Find the absolute value of -6.804.

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Problem 178

Evaluate 828^{2} and simplify the result.

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Problem 179

Find the product of 0.52 and 43. 0.52×43=22.36 0.52 \times 43 = 22.36

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Problem 180

Subtract 30.1230.12 from 45.6345.63.

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Problem 181

Find the reciprocal of -8.

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Problem 182

Divide the decimal 0.16 by 4,692.08 and express the exact answer as a decimal.

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Problem 183

Simplify the expression (8)2(-8)^{-2} without using an exponent.

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Problem 184

Select the two true equations: 5=515=\frac{5}{1} and 41=4\frac{4}{1}=4

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Problem 185

Find the change in temperature from Monday (2-2 degrees) to Tuesday (10-10 degrees).

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Problem 186

Evaluate 8.5910.6×1.428.591-0.6 \times 1.4^{2}.

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Problem 187

Determine if the student's ratio of 3:43:4 for purple to green buttons in a bag with 2 red, 3 green, and 4 purple buttons is correct. Explain.

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Problem 188

Find the product of -8 and 6.

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Problem 189

Find the quotient of 16.82\frac{-16.8}{-2}.

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Problem 190

Find the value of xx that makes 48473x4 \mid 8473x true, where \mid represents divisibility.

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Problem 191

Find the difference of 4-4 and 5-5.

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Problem 192

Calculate 3.4×105×2×1033.4 \times 10^{5} \times 2 \times 10^{-3} and express the result in standard form.

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Problem 193

What mathematical operations are not allowed? {Divide by zero,Have a numerator only containing zero}\{ \text{Divide by zero}, \text{Have a numerator only containing zero} \}

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Problem 194

Find the error in Franco's multiplication of 550×80550 \times 80 and calculate the correct product.

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Problem 195

How many days will a prescription for 360 tablets taken 3 times daily last?

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Problem 196

Find the cost of 1 week of African dance lessons given that 2 months of lessons cost $176\$ 176 and each month includes 4 weeks.

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Problem 197

The rabbit population increased by 200% from last year. There are 1,300 rabbits this year. How many were there last year? Complete the percent proportion: 1,300w=200100\frac{1,300}{w} = \frac{200}{100}. There were 650650 rabbits last year.

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Problem 198

Solve 225÷(15)-225 \div(-15) and determine the reasonableness of the answer using operations like 25÷(10)-25 \div(-10) or 25×(10)-25 \times(-10).

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Problem 199

A client was prescribed codeine 1/21 / 2 grain every 4 hours. How many milligrams of codeine per dose?

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Problem 200

Maria has 20tobuygoldfish.Eachgoldfishcosts20 to buy goldfish. Each goldfish costs 3. How many goldfish can she buy?

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