20215
Question
{{name}} bought a {{item}} that was on sale at 50% discount.
{{gender}} paid ${{price1}} for the {{item}}.
Which amount below is the best estimate of the original price of the {{item}}?
Worked Solution
${{price1}} ≈ ${{price2}}
|
|
| 50% × Original price |
≈ ${{price2}} |
| ∴ Original price |
≈ 2 × {{price2}} |
|
≈ {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
496
Question
Corinne bought a dress that was on sale at 50% discount.
She paid $39.95 for the dress.
Which amount below is the best estimate of the original price of the dress?
Worked Solution
|
|
| 50% × Original price |
≈ $40 |
| ∴ Original price |
≈ 2 × 40 |
|
≈ $80 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| item | |
| gender | |
| price1 | |
| price2 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
492
Question
Zane bought a soccer ball that was on sale at 50% discount.
He paid $19.95 for the soccer ball.
Which amount below is the best estimate of the original price of the soccer ball?
Worked Solution
|
|
| 50% × Original price |
≈ $20 |
| ∴ Original price |
≈ 2 × 20 |
|
≈ $40 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| item | |
| gender | |
| price1 | |
| price2 | |
| correctAnswer | |
Answers
U2FsdGVkX19EbY5pUdZLF7Dc4nmOBLhMgc2B/Kwz3/Dt4Ujo4FItHrsENw/3M1bzfxhWHpb6WMXliiqd6d49bMsT4jHpRZWH4nx709P8qwspZP7R6HngSpVd3X4v0MzqL/+77efaF2qkrhUH1wKg97gLSBzmEQKPkN4BvD/RpGbKuxL9b/nYY3hVxcnLqb4W6LCHF5VcMXnYfRgZU+B4Qzv0H2P++18aKmxn3ukVMitBOnDXzqqQcaP+1dzbedYCaVw11fdm5CKn7/3ZYIIHVmhIYkJIKG/BTYWp97deHoaIJHr0nqX1yKtz4cgsspccb65NNzrf1z1TeIhwcsTe26Ng+t2/aWzYUtIgYP0R+IDqeCp4IRsboMMp630szpnHi02HhGpG6QdzzxK1lf8qaXiAZlTYachZgq+TIWxJJEHWIFqK6Ks8hbpsMmdps2652eTSMmF3DBnlIaHkuyGZjoepVn6i40zpoTJB5WpNbMVwVzfe8kg3jYn+yGvlXHQ1lvGordcO1Ow6aixsPkxNRtgbuwpA35OiknBVKEUL8diYJyrQSgj3SwuTrpGGi38MhMXpkNn9mB1lXYo/A0FLHhmHNg8rlH0DJMQHiknMudL6cNd/k7BLSkUZkmUOQUu/x62yr0yqKzQYcwlX6nNpY/67aogncn2f76q2SInU/W2hO/3xqAeki4//2VRWo20oV+NZZt5ISWQ0EsY5MTIl4EssTdaghssMiRI78abPenGeWir4dVKAkiNYi2ahhXGxApU7vVd5OoJJXQIlLehn3VB9LzhE0OaWMDHScjAkpAbbD8O8qaP2wYibCjy5mtTAIuarzpJpv52CT3XZmbA5R//PFh4RU6KyjB1Wk+Prs0vPG/EdtaAZg/M+E8yxB/6yaFCSSpQ1qG1kqwLChFdACpO9w43tF2etil/T8D2P23alplLLnlJ3UmVMvmdurLQmxbC9rw+BWHeTHp9rz3KbxSK3rFm9VEfHxaP+Zm2EgohDeANdysE7u+W4jBW2mhSB2pioR6JmMe+QQhmeszOJeJNpEcjzwn+eLqOm3uKLqZC5P3XWGW3PNVX1UGPuzdL+eZlM7PvWmnU0YArtwxCxQcvpK0W4B82YQF2FHeC45FutaVbBg3+UiOaC6ezqzrgnu0s4ZJonNR84Mkooj6b7dSoMZ46lY6SQrRjzPUyXFOyqYoQXbRpMClDewrIfrpJRIUSgvZjH2jeg7UwrgT0xOiUNGAdrbtyEwtGNwHo1PbdGAQk15X9boVm0HZrMxUPnE57Bj/ojcYHamzmQ+JLNhF467+UwcbXIb2N5eT5aNP/K2UJfP4FCUxCtBVAWKUG7Omt69OeBIE8om3HbG1SdhB/ig+Eqt640xvpZf9Hk2HWJ19ejxXMg1AZhvBfA4w2jc8OhnF+lOMIy2AN335UDYa5XQNQThNgJ+YkG7UUUtIlDAfeNu1x41DVXZxzW3wAK5z07+wUtqlrfETZ1YfZvhS2o0zTBcW9LIw6rhScWcrEtxzbWTrSNjZL1HsSOnjZOOxDRfd+JGqxQqiZyG9Gk4YwBTgpxQ9zWhHZ90QonwgnttzVW833Irb6WCOiSbrEIUE02nv93SE4wWquN9knFyv4im1QghKEbFvtVOK2yCJRZsTD0nyjaH8JbZ2xQgFjd52Y7NsCSeWoNZwbixnokoahK1mpWLalM6EHYd1z8Ha4VYmO7UbeNu/HL6Zenm9DiXfDcsBUZyPbTGiMxWfoqQgeUZ+b8QTHMfISISglTxxiXHddm19Lr0WWOKwZKi0CY/gBnd9DX/RscHWi9mRbazjPGx0sxQu0FmN1LOdWlFEyLdq71UbP3HXvdq5O5JNUZ2ZFC/A48ITNKt8RhuRfPgwzrvOG9ZkH2ODmAlHYu1xq+rabUdJiFO6OMm/ZeOF4s0gNf3WeLd4ipp66sujld0UG/m3VZCf8o5nXgG24exo55pJ/ZmWHSmNt8upSoRHcARcDlOVn6RNLExuCJQZhgbTm9eMbOvNR20j6wRBrBuENNEryjiCoa3T6sxrm/HWgwVb/6jIe/p+nZ1eMHFTOxs7jAaFiE3lXfds13d/rB6tblAu5zVmsAbEkZy+LvirUM3a3T+UinzCcvbloT7xJRg7MY/QY3rByIUYBG+gy0a36WpgdUk4uLsa4GtEy5hcsFVtcpc/ly/r9tLkzUg8P/T4dLfvXDmEwMtJ4To0TWW6XLUSGvMsssHVfg1P894JiOYQI39oaHYVDQ4E45Nl3TZmnIj32QNyZ+pPvq2jq/sRJOJHs9tXQlTTJViBDCAk2JfhpVThNbUW1uDAtzuqmfsGITjXT/Weu2y41Z4dXky08Z0WyFNRUNGtQ8wbX7s/YemufEMDRgJxaKgBkPUmX2NHNyz6V3QITlaQWXA8GFCdScbUKcDVaMovy+ABONaC1Qrhy0l68bvMiTTM9zfjrlhBYMW2W7J+v1LX+9+NYdSMyYJ2vdO70toASxjge4TcuVMPKUEbKr3zNfdzlcYcyJ+6QNW+TN+Rt6t0ZqkZCI6ZvHsnuJgC9YWTBVAeZ63CuGt36O0fPnWKkpWlVo5ZMk6wL9kGWnrUEz6VHDxq9+cptm0fcEwPWLHxDzyt4QjcsCEhC2w8w1QEdk++xTBByX/TfjExLosr+DRqYg01yLdiAqg+xL2dJK5JW0dJWkfB9GmPCbaRc9xSXa5IO/8U3RQivynJQB5jSn9I5OqA+hC3z80LoMK/dxueWIHptj02j305c23mrEYDlFMvJRF8K5PO87bBb09RCOKJUOyoFEwFLAZTKHif5wMiX7+CSmz1AJVVpLOYILBCS2eBYIxp9XPtKKXlI8o8FN0RHH3t1uX52YwQDvhT1i2d4qG0dnVBwaTDMpFu24eYcQrjkJE9f0TOdkcWyG3yPk3/c7muyiMuUfD9OUIcRplDteXwhj/PPUP7ItziCZPeqxL2icHDD3VWAy0KYwRgCzza0FSBgKGq/5v2pjS1WxzGlgE72vPnPkHYISYNXxcSdjv2xyyZDy76zVTLTl3QGJ8lCaMOsYNA5z8F9ykX6UQvfX1tC4BquPnEPposM/oQHy0f2hkcRomFmqHWu4tTyiQXxjIWpzlZr8GYAqm5DKUV+uaqY2bmI/QiijBUn26uDg2OG4LNEY5+IkIjjECcqqruqfSuWNgdqH5hYgCm2rb7FifE7zLuIVfQrzvrG1mw59xIogiHiwfcZ51r5AImzwM5hpqII8nUIID7yvNn/nA2bqM7PnR7r4/epkHeN56GWtQepGG1W/7+B2XCK8xNnxawyD6js2+GYxwNOC3OAaYAKI5bOZqu+YoBRlzBiI/5fPpVKBmHEJo3XxAkirhadP+/bxtMgQOMh05rj4bYTOApF2GzRuqwhnKq4tIoFr/IjBXfPYiYnySKG7zxDK7PhTZHD7sPxGD76TctMqUjnKwo4PHKCJ1bT9MANdtfDmy3XfHwxOKI7BXzjprP5xmM2OAFtv+Qx1dc/12yoUvDCZu7nj18bXQE+AjChPF68RNxyGS2GxhwX5EW8Gq0Bpe0I0RV0DptMqBfwT4jBZTj4SfeBsV0V5JhriLpSmji7o4BiuKu4arLW4nzvWbRDTUj5dsYH6Dj7LMxcFfPRL0R9fafqsWj8mwOTP+m7TkrSCH4AoyOAmMVHSmsY1CnG9h2JA4/Lqz/QJTtdmhZ36JMmCxi6T2LTuWMxNwA2MvpHDZVTlZP1td5w2gSb6/AhAvlMHgDMXkAoSIlafi14PibJT2Bnhsu+DJL8eFK6QsRNE6tfHU4NBet4xiSdlTsChDidXfg6powFuyv48w+kAtOs8h+Z+8OU1kfxiDarXYx7gkNDBgUdGCM5tQQxSy+WewzpIf9NcOsPaQMaInPsjF0QRFmE6KIYqP1N8k3he/vIfI4QHUzt8MYgIdtTIWtGk5BvaeSAZro1Ut8sR8oYThY8Km4T1vh+eqWp10pi+rpz59yQT791gcdJ4NajkIJNAKvkKsqKV7HV36599Yrqet3LQBXiWeW4g63r8Yh8KA4Oi33WEBvqftFSY9SWlAL/1x8Cg4/RK379H6FRce/JlMxMGe0f/ZHp1vRO4mqQM6JRNi1kEY+F8z4t2xNA1B2EJGrc0UpWHdzKavaC7ya7Jw33Cdd3/M+Sur5J2r8BjfSWFotdUyvNTmXe7ngP7ED4qtRRJbab1NWJ7U+F6prtqhEczmGipG9MkfunJEa87VM+vkW0dV06yFeRycgKVjV+35T9YMMvOIV8DIooSdsUWOkjMi6fCKz8bj7zf8o2FGizBRMFsXELK5jZAJIje0NMV9WCB5OLdyhILGkaytMJ5VwmhAagNj8XNvczgcQAofCpLUXKpcbqNwOEmePlNdkZqFN3xYWEAS41wtYBVGu+R0uJUN+8e2ZpQzVufF6fFGWcWvFIIwKuOycpLs9BxqaYFIN/UIomx5+Y36D1hU9+eUGIBBxXVylNCGbh8RCBVKS1uar2lYTKSFNZtYMxvXdoLIChWqJE3hOk1A9y5dtG/UaJFEp1IUs/5sd8JwHGBC3wwMaNagTYijPuNbk54TFIG5Ccv6okbCZ9VSXykRk1fPqnijSmTOYEFz1LHuF48taT8pXaZVNk9G4exA/vO957PMla3DMLSDCf9CrMoLN2WTMCe/2SRRengUnfqQVBncP9B+4xiQfWB08MPqjusj7P10+VZdc7NcM15rTOSweylFagA3aSZhUxDtbln68DjHz9yWQrblkcPv78K41uhJTPXS2H6qVD2LBkyujvo0G9Tv92+0Zs7FNun5Pv35xRuAWBh+VVZ/fqHreAN+OjXiIMizCOAO+VzvyIhWB0SHEUxjt4Txi1YiB7CkYdCei4sEu2yYSZZG9Qojj2Kd702x6J+Abf9FpAQJLCnCsQWPYMSUX4oQJ9wLZD/dJD+S732cUumnnWg4NtRxDtHFTehBRBlzBCk/NvZbHlh9Hy/586yDb7WTMdd+QzCZpUdm8xdHyQBv7wgkTrDoztFLE2uPVP6E8Ehsjdf8a6gfg2uoqj5tnwClF/wAjt8Ci47kim+PnIVZGyEHoE63CTkXHZTWxjZOw8/hJYbJeK15gLxbxNBkd6XpKL7KxaOF8W3kTs4XaNnq7LwTHcVaEiLA8w0Uwnb8/5tH1JfRwDAQ1GTxTtskDtPzdEkPjr/MgTF1XxAjlPhzYvW9uUUymxByOiK/SrF7zE6dunD6l6z5SEG18z7O0t721B061sliQBc96xC0Pl0GDhcv+4fUV9cVimalObDgwjMy/QKI9Q6HQQwuu0bLyZ9t6nep5dmrZsAozmqMZ/WRKEOEzwI8s7qXlH4KPfeUYJGliY4etErklA/G0MCi3K861+bxJI4YfeR5O+vGvHAbkrRitOZz+2lTR5NLAs4imlbUGjWdReO9bMlQWVnmHiKwBFgESr9k0l/VBKGLf8JYcmExVw5Rk6/Ekd/XZgEozjnjhkPmiFME09PRDyckUPX7X/SYP4+hB2hLVxEo6ZnRn1iF1aupE1+vJl4fsnmnicrvIDZ896l4qobrls9lXx5Yv+HlRBD/0pcSYE4E4AclmnyaV9EUjyDA0o7WSX0RDolTAZ66SpLDMGHoMYSThUTELB2xZB8JBciRbtEKXXJkJPxuUY1rMvszmMg3RJWciXBqn40C4rWFXRAiHCdj5l1OMs3wOQkBaFcRgmEJZrO+xe6fw/NOUNI91iVVuKxldza889kceiYEzJWiZU1iVtyhbFcJqEph1qgvSJh7TT6BXq7VvgnP0jKZMj2JUko68S4NdG/vhBF5U79z9kQ/JwwvCJhaBjNSd/860HO6/AtzWnkxkLN1a3c1bhO7cdYsy3QaS6etQUgxbsDmjnRsOUytPcebwZ3QqbD0X4Z2eraFoqdK5ev3TmxTtyA6pTrH+8VCH2q+ZXbmC7Zzsfll68b5HjjaOmDe+aACmjbukOYRaYSwNR3I8a+8WlZG4JoQUgtFhs+L4PMdZD4EACBhrYFBP2Nw34AeJsTEI4fRLHwPxMGYVT8v4nDwgviEUmJo8BFEE/8v3tmvNPSPIJ++JZWjvDbR7QZxO4pR8ArkUDddg/ELH0Wb+6IHSNLII0RFuKhXbDOroxnz1iIL7cMNU3rtLuOyTJvqFokBsYt40kxgiASDCTegomfdRgFZLkyvOw8Aecapk0CCDQg4S82/Ej3Jx3TnxO8EXznYXFN6b3HeaVI2smFvWBQXtLQXQDQ1rDSwdCh4o+pi5Al2yWw614F0G1N5gGKm7UKmadrisPq+7EDBRzzQ1BjKA==
Variant 2
DifficultyLevel
493
Question
Mack bought a pair of swimming goggles that was on sale at 50% discount.
He paid $59.95 for the pair of swimming goggles.
Which amount below is the best estimate of the original price of the pair of swimming goggles?
Worked Solution
|
|
| 50% × Original price |
≈ $60 |
| ∴ Original price |
≈ 2 × 60 |
|
≈ $120 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| item | |
| gender | |
| price1 | |
| price2 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
497
Question
Susie bought a swimsuit that was on sale at 50% discount.
She paid $69.95 for the swimsuit.
Which amount below is the best estimate of the original price of the swimsuit?
Worked Solution
|
|
| 50% × Original price |
≈ $70 |
| ∴ Original price |
≈ 2 × 70 |
|
≈ $140 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| item | |
| gender | |
| price1 | |
| price2 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
502
Question
Charlie bought a toy dinosaur that was on sale at 50% discount.
He paid $17.95 for the toy dinosaur.
Which amount below is the best estimate of the original price of the toy dinosaur?
Worked Solution
|
|
| 50% × Original price |
≈ $18 |
| ∴ Original price |
≈ 2 × 18 |
|
≈ $36 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| item | |
| gender | |
| price1 | |
| price2 | |
| correctAnswer | |
Answers