Calculator reference
SAT Desmos Command Sheet: Entries, Checks and Common Errors
A concise printable reference for linear systems, quadratics, regression, function evaluation and calculator-window checks.
Reviewed
The short answer
Use these entries to practice a specific calculator task, then verify the result in the original problem. Choose the College Board testing calculator for the applicable exam. Decimal graph readings can support numerical work; they do not establish symbolic identities, domain restrictions or exact fractions by themselves.
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After you print
Command index
Every entry on one screen. Each task links to its checked result and caution on this page.
| Task | Enter | Result |
|---|---|---|
| Linear system | 2x+y=11
x-y=1 | Intersection (4,3). The original equations give 11 and 1.Watch for: Read the requested coordinate or combination; an intersection is a pair, not automatically the final answer. |
| Quadratic zeros | y=x^2-6x+5 | Zeros at x=1 and x=5; vertex (3,-4).Watch for: Zeros are x-values at y=0. The vertex is a different quantity. |
| Function evaluation | f(x)=2x^2-3x+1
f(4) | f(4)=21.Watch for: Use parentheses for a negative input, and respect any problem domain. |
| Numerical equality | y=x^2
y=2x+8 | Intersections (-2,4) and (4,16).Watch for: Zoom out to find both intersections. Check both original equations. |
| Table regression | Table x_1: 1,2,3,4
Table y_1: 9,13,17,21
y_1~m x_1+b | For this exact table m=4 and b=5. A prediction at x=6 is 29.Watch for: Use ~ for fitting a model and = for defining it. A fitted prediction is not a newly observed data point. |
| Compare a vertex with endpoints | f(x)=-2(x-4)^2+30
f(0)
f(2) | On 0<=x<=2, the maximum is 22 at x=2, not the unrestricted vertex value 30.Watch for: A graph alone does not remove restrictions. Check endpoints and whether the vertex lies in the allowed interval. |
| Radians or degrees | sin(30) in degree mode | 1/2 in degree mode.Watch for: Use the mode appropriate to the stated angle units. The same numeric input in radians has a different meaning. |
| Off-screen values | y=x+100
y=2x | Intersection (100,200).Watch for: Change the graph window when the needed values are outside it. A missing visible intersection is not proof of no solution. |
On this page
Linear system
Enter:
2x+y=11
x-y=1
Checked result: Intersection (4,3). The original equations give 11 and 1.
Watch for: Read the requested coordinate or combination; an intersection is a pair, not automatically the final answer.
Quadratic zeros
Enter:
y=x^2-6x+5
Checked result: Zeros at x=1 and x=5; vertex (3,-4).
Watch for: Zeros are x-values at y=0. The vertex is a different quantity.
Function evaluation
Enter:
f(x)=2x^2-3x+1
f(4)
Checked result: f(4)=21.
Watch for: Use parentheses for a negative input, and respect any problem domain.
Numerical equality
Enter:
y=x^2
y=2x+8
Checked result: Intersections (-2,4) and (4,16).
Watch for: Zoom out to find both intersections. Check both original equations.
Table regression
Enter:
Table x_1: 1,2,3,4
Table y_1: 9,13,17,21
y_1~m x_1+b
Checked result: For this exact table m=4 and b=5. A prediction at x=6 is 29.
Watch for: Use ~ for fitting a model and = for defining it. A fitted prediction is not a newly observed data point.
Compare a vertex with endpoints
Enter:
f(x)=-2(x-4)^2+30
f(0)
f(2)
Checked result: On 0<=x<=2, the maximum is 22 at x=2, not the unrestricted vertex value 30.
Watch for: A graph alone does not remove restrictions. Check endpoints and whether the vertex lies in the allowed interval.
Radians or degrees
Enter:
sin(30) in degree mode
Checked result: 1/2 in degree mode.
Watch for: Use the mode appropriate to the stated angle units. The same numeric input in radians has a different meaning.
Off-screen values
Enter:
y=x+100
y=2x
Checked result: Intersection (100,200).
Watch for: Change the graph window when the needed values are outside it. A missing visible intersection is not proof of no solution.
Sources
- Desmos: Practice with testing calculatorshelp.desmos.com
- Desmos: Regression documentationhelp.desmos.com
Sources are linked for reference; they do not endorse PeakSAT. How we prepare our guides