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Similar Question 1

<p>A trapezoidal box is made with depth <code class='latex inline'>x cm</code>, height one cm less than the depth, parallel sides <code class='latex inline'>2 cm</code> less and <code class='latex inline'>3 cm</code> less than the depth . Determine the minimum dimensions of the trapezoidal box to create a volume of at least <code class='latex inline'>675 cm^3</code>.</p>

Similar Question 2

<p>Open-top boxes are constructed by cutting equal squares from the corners of cardboard sheets that measure 32 cm by 28 cm. Determine possible dimensions of the boxes if it has a volume of 1920 <code class='latex inline'>cm^3</code></p>

Similar Question 3

<p>A cone is made with height 2 cm more than the radius. Determine the minimum dimensions of the cone to crate a volume of at least <code class='latex inline'>297 \pi</code> $<code>cm^3$</code>. </p>

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Learning Path

L1
Quick Intro to Factoring Trinomial with Leading a

L2
Introduction to Factoring ax^2+bx+c

L3
Factoring ax^2+bx+c, ex1

Now You Try

<p>A cone is made with height 2 cm more than the radius. Determine the minimum dimensions of the cone to crate a volume of at least <code class='latex inline'>297 \pi</code> $<code>cm^3$</code>. </p>

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