Advanced Math True/False Quiz

Yes or No

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About this activity

Challenge PhD-level math statements.

Created by

Isela Gonzalez

Mexico

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Advanced Math True/False QuizOnline version Challenge PhD-level math statements. by Isela Gonzalez 1 The Fundamental Theorem of Calculus connects differentiation and integration. Yes No 2 The improper integral ∫_{-1}^{1} 1/x dx converges. Yes No 3 Banach-Tarski paradox relies on the axiom of choice. Yes No 4 The binomial theorem holds only for integer exponents. Yes No 5 The sum of reciprocals of primes converges. Yes No 6 The Riemann Hypothesis concerns nontrivial zeros of the zeta function having real part 1/2. Yes No 7 The Riemann Hypothesis has been proven. Yes No 8 The determinant of a singular matrix is nonzero. Yes No 9 Navier–Stokes existence and smoothness in 3D is a Millennium Prize Problem. Yes No 10 Every continuous function on [0,1] is differentiable everywhere. Yes No 11 Euler's identity e^{iπ} + 1 = 0. Yes No 12 Cauchy-Riemann equations characterize holomorphic functions. Yes No 13 The set of real numbers is countable. Yes No 14 The Stone–von Neumann theorem classifies representations of the Heisenberg group. Yes No 15 L^2([0,1]) is infinite-dimensional. Yes No

Advanced Math True/False QuizOnline version

Challenge PhD-level math statements.

by Isela Gonzalez

The Fundamental Theorem of Calculus connects differentiation and integration.

Yes

The improper integral ∫_{-1}^{1} 1/x dx converges.

Yes

Banach-Tarski paradox relies on the axiom of choice.

Yes

The binomial theorem holds only for integer exponents.

Yes

The sum of reciprocals of primes converges.

Yes

The Riemann Hypothesis concerns nontrivial zeros of the zeta function having real part 1/2.

Yes

The Riemann Hypothesis has been proven.

Yes

The determinant of a singular matrix is nonzero.

Yes

Navier–Stokes existence and smoothness in 3D is a Millennium Prize Problem.

Yes

Every continuous function on [0,1] is differentiable everywhere.

Yes

Euler's identity e^{iπ} + 1 = 0.

Yes

Cauchy-Riemann equations characterize holomorphic functions.

Yes

The set of real numbers is countable.

Yes

The Stone–von Neumann theorem classifies representations of the Heisenberg group.

Yes

L^2([0,1]) is infinite-dimensional.

Yes

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Advanced Math True/False Quiz

Yes or No

About this activity

Created by

Download the paper version to play

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Yes or No

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Yes or No

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Yes or No

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Advanced Math True/False QuizOnline version

by Isela Gonzalez

The Fundamental Theorem of Calculus connects differentiation and integration.

The improper integral ∫_{-1}^{1} 1/x dx converges.

Banach-Tarski paradox relies on the axiom of choice.

The binomial theorem holds only for integer exponents.

The sum of reciprocals of primes converges.

The Riemann Hypothesis concerns nontrivial zeros of the zeta function having real part 1/2.

The Riemann Hypothesis has been proven.

The determinant of a singular matrix is nonzero.

Navier–Stokes existence and smoothness in 3D is a Millennium Prize Problem.

Every continuous function on [0,1] is differentiable everywhere.

Euler's identity e^{iπ} + 1 = 0.

Cauchy-Riemann equations characterize holomorphic functions.

The set of real numbers is countable.

The Stone–von Neumann theorem classifies representations of the Heisenberg group.

L^2([0,1]) is infinite-dimensional.

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