.pf{position:relative;background-color:#fff;overflow:hidden;margin:0;border:0}.pc{position:absolute;border:0;padding:0;margin:0;top:0;left:0;width:100%;height:100%;overflow:hidden;display:block;transform-origin:0 0;-ms-transform-origin:0 0;-webkit-transform-origin:0 0}.bi{position:absolute;border:0;margin:0}.t{position:absolute;white-space:pre;font-size:1px;transform-origin:0 100%;-ms-transform-origin:0 100%;-webkit-transform-origin:0 100%;unicode-bidi:bidi-override;-moz-font-feature-settings:"liga" 0}.t:after{content:''}.t:before{content:'';display:inline-block}.t span{position:relative;unicode-bidi:bidi-override}._{display:inline-block;color:transparent;z-index:-1}.pi{display:none}@media screen{.pf{margin:13px auto;box-shadow:1px 1px 3px 1px #333;border-collapse:separate}}.ff1{font-family:ff1;line-height:1.001000;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff2;src:url(data:application/font-woff;base64,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) format("woff")}.ff2{font-family:ff2;line-height:.909000;font-style:normal;font-weight:400;visibility:visible}@font-face{font-family:ff3;src:url(data:application/font-woff;base64,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) format("woff")}.ff3{font-family:ff3;line-height:.706000;font-style:normal;font-weight:400;visibility:visible}.m0{transform:matrix(.320260,0,0,.320260,0,0);-ms-transform:matrix(.320260,0,0,.320260,0,0);-webkit-transform:matrix(.320260,0,0,.320260,0,0)}.ls0{letter-spacing:0}.sc0{text-shadow:-.015em 0 transparent,0 .015em transparent,.015em 0 transparent,0 -.015em transparent}@media screen and (-webkit-min-device-pixel-ratio:0){.sc0{-webkit-text-stroke:.015em transparent;text-shadow:none}}.ws3{word-spacing:-15.25458px}.ws1{word-spacing:-1.439621px}.ws0{word-spacing:2.400134px}.ws7{word-spacing:2.400516px}.ws6{word-spacing:2.880533px}.ws2{word-spacing:2.984733px}.ws4{word-spacing:2.985020px}.ws5{word-spacing:3.319856px}._0{margin-left:-3.840329px}._5{margin-left:-1.439956px}._3{width:1.440004px}._8{width:12.957977px}._2{width:17.278466px}._9{width:21.599242px}._a{width:144.006493px}._4{width:293.772945px}._1{width:344.644495px}._7{width:505.921526px}._6{width:793.916060px}.fc0{color:#000}.fs0{font-size:47.82px}.y0{bottom:272.221333px}.yf{bottom:274.706553px}.ye{bottom:317.13465px}.yd{bottom:350.339247px}.yc{bottom:383.543845px}.yb{bottom:416.594717px}.ya{bottom:449.799314px}.y9{bottom:483.003912px}.y8{bottom:516.208509px}.y7{bottom:620.895226px}.y6{bottom:638.727324px}.y5{bottom:691.91617px}.y4{bottom:709.748269px}.y3{bottom:759.862615px}.y2{bottom:823.965935px}.y1{bottom:903.134303px}.h4{height:33.474px}.h3{height:34.23912px}.h2{height:35.865px}.h1{height:550.207352px}.h0{height:1014.58492px}.w1{width:561.736726px}.w0{width:783.997438px}.x1{left:92.234993px}.x0{left:130.025719px}.x2{left:142.964239px}.x3{left:156.799488px}

MATH 140 Study Guide - Midterm Guide: Mean Value Theorem, Maxima And Minima

United States

Calculus With Analytic Geometry I

MATH 140 Study Guide - Midterm Guide: Mean Value Theorem, Maxima And Minima

Get access

Related textbook solutions

Calculus

Single Variable Calculus: Early Transcendentals

CALCULUS:EARLY TRANSCENDENTALS

Related Documents

MATH 140 Study Guide - Midterm Guide: Classification Of Discontinuities

MATH 140 Study Guide - Midterm Guide: Central Angle, Thx

MATH 140 Study Guide - Quiz Guide: Mean Value Theorem, Maxima And Minima, Street Light