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Anirvinya Joshi

Anirvinya J.

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Viewed Questions

Solve the exponential equation algebraically. Approximate the result to three decimal places. $e^{2 x}-5 e^{x}+6=0$

Solve the exponential equation algebraically. Approximate the result to three decimal places. $e^{2 x}-5 e^{x}+6=0$

Precalculus with Limits

Exponential and Logarithmic Functions

Exponential and Logarithmic Equations

Verify the identity. $$\frac{\cos x-\cos y}{\sin x+\sin y}+\frac{\sin x-\sin y}{\cos x+\cos y}=0$$

Precalculus with Limits

Analytic Trigonometry

Verifying Trigonometric Identities
Solve the exponential equation algebraically. Approximate the result to three decimal places. $e^{2 x}-4 e^{x}-5=0$

Solve the exponential equation algebraically. Approximate the result to three decimal places. $e^{2 x}-4 e^{x}-5=0$

Precalculus with Limits

Exponential and Logarithmic Functions

Exponential and Logarithmic Equations
Solve the exponential equation algebraically. Approximate the result to three decimal places. $3^{x^{2}}=7^{6-x}$

Solve the exponential equation algebraically. Approximate the result to three decimal places. $3^{x^{2}}=7^{6-x}$

Precalculus with Limits

Exponential and Logarithmic Functions

Exponential and Logarithmic Equations

Questions asked

ANSWERED

Supratim Pal verified

Numerade educator

3. 4x = 23 + 42 - x 4. 7x = 51 + 45 - x 5. 3(x + 11) = 65 + x - 14 6. 12(x + 5) = x + 122 - 29 Solve Problems 7-10 two ways: (A) using a tree diagram, and (B) using the multiplication principle. 7. How many ways can 2 coins turn up-heads, H, or tails, T-if the combined outcome (H, T) is to be distinguished from the outcome (T, H)? 8. How many 2-letter code words can be formed from the first 3 letters of the alphabet if no letter can be used more than once? 9. A coin is tossed with possible outcomes of heads H, or tails T. Then a single die is tossed with possible outcomes 1, 2, 3,

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ANSWERED

Vincenzo Zaccaro verified

Numerade educator

The function f is shown below. If g is the function defined by g(x) = int_{-9}^{x} f(t)dt, what is the minimum value of g on the closed interval [-9, 9]?

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ANSWERED

Vincenzo Zaccaro verified

Numerade educator

The function f is shown below. If g is the function defined by g(x) = ???? f(t)dt, what is the minimum value of g on the closed interval [-9, 9]?

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INSTANT ANSWER

The fanction \( f \) is shows below. If \( g \) is an antiderinative of \( f \) roch that \( g(3)=-5 \), what is the minimum valse of \( g \) ce the dosed imerval \( [-9,9] \) ? Answer anapt vimara

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3. ( 12 points, sagpented time 25 minaten) Food scientists have created a new oil. At room temperatane, the oil is a laqued As the ell pets wollec howners a stiffens (thickens) imb a sticky gel To explore the propertics of the oil, the scientists fill a poetainer with the oil wa heifh D, as shon in the fipu above on the left. They drop a mall stoel ball of mas M from rest at the wp of the oil. Uring viles wapere the ball eaters the oil to the time just befoee the ball strikes the bothom of the corkine above oet the right shows as a fanction of \( S \) for the caledand tats poins and a beitfe care.

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INSTANT ANSWER

3. (12 points, fiepgerted tins 25 misuten) oil hat a viscol rotile fath youl merair

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INSTANT ANSWER

Soffnew 5 3. ( 12 points, suppeited time 25 minuses) stiffens (thickemi) irtp a stick pel. oil hat a vigew/s nation

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INSTANT ANSWER

(A) \( Q_{1}=+13 \times 10^{-1} c \) and \( Q_{1}=+13 * a b^{+} \mathrm{e} \) (D) \( Q_{1}=+14 \times 10^{-1} \mathrm{C} \) and \( Q_{2}=+1.4=10^{-1} \mathrm{C} \) " (C) \( Q_{i}=+10 \times 0^{+} \mathrm{C} \) and \( Q_{h}=-5.3=a b^{4} \mathrm{C} \)

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ANSWERED

Nishant Kumar verified

Numerade educator

23. The magnitude of the centripetal force acting on an object traveling in a horizontal, circular path will decrease if the (A) radius of the path is increased (B) mass of the object is increased (C) direction of motion of the object is reversed (D) speed of the object is increased 24. Four identical projectiles are launched with

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ANSWERED

Vishal Gupta verified

Numerade educator

A pendulum is made from a 7.50-kilogram mass attached to a rope connected to the ceiling of a gymnasium. The mass is pushed to the side until it is at position A, 1.5 meters higher than its equilibrium position. After it is released from rest at position A, the pendulum moves freely back and forth between positions A and B, as shown in the diagram below. Ceiling 7.50 kg A B 1.5 m Equilibrium position 21. What is the total amount of kinetic energy that the mass has as it swings freely through its equilibrium position? Assume friction is negligible. (A) 11 J (B) 94 J (C) 110 J

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