Back to marketplace

How Fast?

No description yet. This curated deck is ready for daily study.

Total cards: 10•Content version: v4•Public deck•Updated: 8/1/2026

Card preview (10)

#1
Front (Question)

What is the equation for rate of reaction?

Back (Answer)

Change in concentration/time

#2
Front (Question)

Is the rate of reaction always dependent on the concentration of all species in the reaction?

Back (Answer)

No - may only be dependent on the concentration of some of the species not always all of them

#3
Front (Question)

Explain what the term “order of reaction” means (with respect to a reactant)

Back (Answer)

Power of concentration term (in rate equation) i.e. magnitude of the contribution of each species to the rate of reaction

#4
Front (Question)

How would you know a reactant was zero order?

Back (Answer)

As the concentration changes, rate remains the same

#5
Front (Question)

How would you know a reactant was 1st order?

Back (Answer)

As the concentration changes by a factor, the rate changes by the same factor

#6
Front (Question)

How would you know a reaction was 2nd order?

Back (Answer)

As the concentration changes by a factor, the rate changes by that factor squared

#7
Front (Question)

What do you need to find in an experiment before any orders of reaction can be found?

Back (Answer)

• Initial known concentration 2. Initial rate of reaction. Experiment is then repeated at different initial concentrations and new initial rates measured

#8
Front (Question)

What does the rate-concentration graph look like for a zero order reactant?

Back (Answer)

link to image -https://lh6.googleusercontent.com/proxy/hzXn-lbFNMDUBKdIYua5Sgk88OLlvbhAcIpKhY5_yvJNGee7Wk19xVtAkJRcHnofLPg6muGAq0aQAV8uSF4DWA6hO7Y_yn71f3BqPaOLmRjnyFU8YHXAOwLuTAYglSX6UyV03AiRY2EO2UxLFLUL

#9
Front (Question)

What does the rate-concentration graph look like for a 1st order reactant?

Back (Answer)

link to image -https://lh4.googleusercontent.com/proxy/PSmxwntK1g08B9UcJ-HYnbTjnQ1rQyDquNKmsPC-VvT_0RpAcXHA7FRlKoA2ApNdwDeb0WeIf0czaPn_ztjL1tii2wuSNqPxrSj0_ERb04xZ-mR6MMW0VLZeNMxL78jRALrvouj1VFH3orQYpLxBQw

#10
Front (Question)

What does the rate-concentration graph look like for a 2nd order reactant?

Back (Answer)

link to image -data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBwoPEA4NDhERDQ8QFQ8OEhAQDQ8QEA4PFRMWGRkSGxcaHCohGhsxJxUVITEiJSorLi4xFx8/ODMsOigtOjcBCgoKDg0OGhAQFysgHx8tLS0wKy8tLS0yLS0tLS03LS0tKy0wLSstLSsrNy0rLS0tListLS0tNy8rNy0tKy0wLf/AABEIALwBDAMBIgACEQEDEQH/xAAbAAEBAAMBAQEAAAAAAAAAAAAAAQIEBQMGB//EAEYQAAEEAQECCwYEAQgLAQAAAAABAgMRBAUSIQYTFTEzQVFjk7TRFCIyYXF0QlJigZEjJENTcpKhsSU0VXOCg6LBwtLwFv/EABgBAQEBAQEAAAAAAAAAAAAAAAACAQME/8QAIxEBAQACAgIBBAMAAAAAAAAAAAECERIxIVEDMkGR8WGB0f/aAAwDAQACEQMRAD8A/cQABx+FPQxfc4PmYz0PPhT0MX3OD5mM9qOvx9OPy9sQZUKOjkxBlQoDEGVCgMQZUKAxBlQoDEGVCgMQZUKAxBlQoDEGVCgMQZUKAxBlQoDEGVCgMQZUKAxBlQoDEGVCgOkADzPW4/CjoYvucHzMZ7nhwo6GL7nB8zGbFHX4+nH5O0BaFFuekBaFA0gLQoGkBaFA0gLQoGkBaFA0gLQoGkBaFA0gLQoGkBaFA0gLQoGkBaFA0gLQoGkBaFA0gOPqGoyunZh4qpxiK2SeRU2mwRXzf2l5kT9zs0bpWWFkm3QAB5nocfhR0MX3OD5mM2TX4T9DF9zg+ZjNg6YOXydgALcwAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA5GuapJGrMbGRJMub4Gr8MTOuZ/6U7Otf4nprWq8QjY428dky22GFF+Jetzl6mJ1qNF0riEfJI7jsmZdqaZUraXqY1PwsTmRCp4811xxmM5Zf09NG0uPFj2EVZHuVXyyu+OaVed6/9k6kN8Am3bnlbbut8AHB6HI4T9FF9zg+ZjNqjV4T9FF9zg+ZjNovByz7KFAFoKFAAKFAAKFAAKFAAKFAAKFAAKFAAKFAAKFAAKFAAKFAAKOZrWrNx0a1rVmyJV2YYW/FI7tXsanWo1vV246NY1qzZEtthgb8Uju1exqdamGi6Q6JXZOQ5JsuX45K92Nv9UxOpqf4mz3XXHGScsv2miaS6JX5GQ5JsuWuMkr3WJ1RM7Gp/idegDLdoyyuV3ShQAS3QfI8N5o3Oix0ymQS1I5InzvhRy0lPVzVvd1Iu5bXsN/gm9FTIqRsibbdzJZJWRqrG2iPdz3z0m5LOL0NjhN0UP3OD5mM26NThN0UP3OD5mM3KLxc80oUWhRSEoUWhQEoUWhQEoUWhQEoUWhQEoUWhQEoUWhQEoUWhQEoUWhQEoUWhQEoUWhQEo5Ws6vxCthhZx+VLaRQo6v+Ny/hYnWphq+sPa/2TEak2W5Lpejx2Lu4yRepOxvOp76LpDMdHPc5ZsiWllncnvSL2J2NTqQrWvNdZjMZyy/Dz0bR1hV08zuPy5a4yVUpET+rYn4WJ2HVotCjLdoyyuV3UoUWhRiUoUWhQHM4Q4mXI+FcemKiSosiMxnSMcrfdvjUX3NyouzvtU6rHBR2WrZ/aGzMXbajUnXF262EvdAuyjbutyKvWhxta4O5UsmY72WGd0s0Msc75UbI2FkcKLFzWjbY/wB1Fpdpb51PptEx+LY5vs0WGm1aMh2Nl274vdREs5O7y4S9FD9zg+ZjN00uEvRQ/c4PmYzeKxRkgKCk6QFANICgGkBQDSAoBpAUA0gKAaQFANICgGkBTGWRrWq5yo1rUtVVaRE7QaU+fztWnyJHYenqivb7s2UqbUWL+lPzyfLq6zydk5WpKrMdXY+DzPyEtsuSn5Yvyt/X/DqU72BhQY8bYYWJHG1KRrU/x+aldduvGYd9vDSNKgxWKyNFVXLtPkeu1JK9edzl61/yN4oM3tzttu6gKDGaQFANICgGmwADm6uTwl6KH7nB8zGb5ocJeih+5wfMxnQKickBQalAUAQFAEBQBAUAQFAEBQBAUAQFOLqeubL1xsRntWV+RFqOH9Ujvwp8udTZLVY43LpuatqmLiR8bO/YRV2WtRFc+R/UxrU3ud8kORDp2XnKkuc1Ycfc6PCvevY6ZU51/RzIbelaFsSe15T/AGrMVK4xUqOBq/gib+FPnzrR2itydL5THxj37/xi1qIiIiUibkREpETsKUEOSAoAgKAICgCAoA9gAQ6OTwk6KH7nB8zGdA5/CTo4fucHzMZ0TYmoCgpiAoAgKAICgCAoAgKKAgLQMEPDNy4IGOmme2KNiW573IjUT/7qOZn8IGI9cfEYuZkcytYv8nFzb5H8zedN3P8AI88Xg+6R7cnUHplzNXaZHVY2Ov6Wda/qdvK17dJhrzk8Eyc/Ueg28LCX+nc3ZyMlvbG1fgav5l3qipSHa03TcfGYkcLEYnOq87nr+ZyrvVfmpuChazLPfieIgKCUICg0QFAEBQBAUAQFAHqACFuVwk6OH7nB8zGdGjncJOjh+5wfMxnTo2MrGhRkDWMaFGQAxoUZADGhRkKAxoUZUKAxoUc/VNbwsbdK/wB9b2Y2Ir5X/JGpvU5qu1nMrY/0XjrzucjZMuRPk3e2P97X6GyLmFvm+HQ1bXMPF2WyOV8rvggjask0n0Ym/q5+Y5vsep53+suXAxlv+bxP/nEjVTmfInw867m7+bedPSNBwsS1iZcjvjmkcsk8q9rnu3r/AJHTN5SdN5TH6fy1cHAx8diRwsbExOpqVa9q9qmxRkCdovljQoyAYxoUZADGhRkAMaFGQAxoUZADGhRkAMaFGQAyABKnK4R9HD9zg+ZjOpRy+EfRw/c4PmYzqgShRQGaShRQDSUKPOfIijS3uaxO1zkQ403CzT0VWwq/LfvpuNG6W1/LtJ7qL9VQ2S1Uwt6ju0RaTeu4+f8AbNdn6HHiwmbl28p6ySUvVxca7l+riM4KNl2XZ+RPqCpv2HuSHHvt4qOk/vWVx13W8JO69crhThI5Ysfbzpk/o8ZvGI1eraf8Lf3U8vZdayulkbp8K1/Jwqkk6pz75F3NXqpEX6ndxcWGJqRxMZExNyNY1GtRPoh7DlJ03lJ9Mc3TNDwsa1iYm2vxSvVXyv8Aq5d6nRooJttRbb2lCigxmkoUUA0lCigGkoUUA0lCigGkoUUA0lCigGkoUUA0lCigGgABrj8KuOTHa+KJ+Q+ObEl4qNWo9zWTsc6rVE5kVf2ND/8AT5/+y8v+9B/7H04Nl/hss9PlZOFOopzaVlu/5mOn/keK8JNcd8GmPi/3srVX/ps+wBvKelcp6fHu1PX5E6NMZeusV01p+70I+DLkVOOm1BW/iZFBFE137otp/E+xA5X7HO/Z8lDpmmNVrnYmVO5u9rp2umVv02nHXh1GJibLMWdidjYGtT+CKdYGW29puVvdc3lfuMnwU9Ryv3GT4Kep0gYxzeV+4yfBT1HK/cZPgp6nSAHN5X7jJ8FPUcr9xk+Cnqb0U8brRrmuVq0qNci7K9inoBzeV+4yfBT1HK/cZPgp6nSAHN5X7jJ8FPUcr9xk+CnqdIAc3lfuMnwU9Ryv3GT4Kep0HPalWqJa0lrzr2GQHN5X7jJ8FPUcr9xk+CnqdIAc3lfuMnwU9Ryv3GT4Kep0gBzeV+4yfBT1HK/cZPgp6nSAHN5X7jJ8FPUcr9xk+CnqdIAc3lfuMnwU9Ryv3GT4Kep0gBzeV+4yfBT1HK/cZPgp6nSAAAAAAAAAAAAAAAAAA09YdKmPkLF0iRyKyufa2Vo3AB8akuHj48UmLssyX42N7zGps8U+RjeNdXxLblW1+Zk7LzuNTCTIdTcqTHWbZYsj4/YEnrmpFRzquuZEPo8fScGNJGxwRRpLfGI2JjUkvn2qTfz9Znj6diRoxscUcbWK5zEbG1qMc5FRXJSblVFVP3A+V0jVszIZBI/IbBxcOJK5NhqtnfK9zV2k5/w0ldbjSfr+qoySTbRnGtx5I9pY3KxXZscS7LUT4dl9e8t2h9pyTg3E7iIrh3RLxTLiTsbu939g3SMFFkVIIUWVWukVImXI5rtpqu3b1Rd6fMD5yP2t2THE7IkcmPlTxItMuVi4bJUR1JvpXuT6UaGpaznRaeuS2eR+QmPl56NSONGNbE20Ryr+DdSpzu2uo+2kwMVy26KNy7aTWsbVXjUajdv+1SIl9iHnPpODI1jJIIntjvYa6JjkZfPSKm7mQD5J8mRFmZa8Y6Vq52IxGPa1yMa7HY6m7ty76tD0Zq2ocXHJx1uyWxyUrGqmM5cmOOkTrSnqm/rap9UzScFrkkbBEj04tEckTEciRpTN9dSbk7BFpOCxXuZBE1ZFa56pExFe5rtpFXdvVF3/AFA0eDmRO5+oQSyLN7NkpCx7kRHKx2LjzUtblpZnJ9EQ7R5xQRsV7mta10jke9UaiLI9GtbtOXrWmNS16mp2HoAAAAAAAAAAAAAAf//Z