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1.5 Day 2 Solving Literal Equations

1.5 Day 2 Solving Literal Equations

Assessment

Presentation

Mathematics

9th Grade

Practice Problem

Hard

CCSS
HSA.CED.A.4, 6.EE.C.9

Standards-aligned

Created by

Gemma Nguyen

Used 399+ times

FREE Resource

6 Slides • 5 Questions

1

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Solving Literal

Equations

1.5 Day 2

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Learning target

Student will be able to…

●Solve literal equations.

●Use literal equations to model real-life problems.

3

Multiple Choice

Question image

A=bh, solve for bA=bh,\ solve\ for\ b

1

b=Ahb=\frac{A}{h}

2

b=hAb=\frac{h}{A}

3

h=Abh=\frac{A}{b}

4

A=bhA=\frac{b}{h}

4

Multiple Choice

Question image

2x+y=5, solve for y2x+y=-5,\ solve\ for\ y

1

y=2x5y=2x-5

2

y=2x5y=-2x-5

3

y=2x+5y=2x+5

4

y=2x+5y=-2x+5

5

Multiple Choice

Question image

A=12bh, solve for bA=\frac{1}{2}bh,\ solve\ for\ b

1

b=2Ahb=2Ah

2

b=Ah2b=\frac{Ah}{2}

3

b=2Ahb=\frac{2A}{h}

4

b=A2hb=\frac{A}{2h}

6

Multiple Choice

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F=95C+32, solve for CF=\frac{9}{5}C+32,\ solve\ for\ C

1

C=59(F32)C=\frac{5}{9}\left(F-32\right)

2

C=95F+32C=\frac{9}{5}F+32

3

C=59F32C=\frac{5}{9}F-32

4

C=95(F32)C=\frac{9}{5}\left(F-32\right)

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Example 1:

You deposit $5,000 in an account that earns simple interest. After 6 months, the account earns $162.50 in interest. What is the annual interest rate?
(Simple interest formula: I=Prt)

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Example 2

The penny size of a nail indicates the length of the nail. The penny size d is given by
the literal equation d=4n-2, where n is the length (in inches) of the nail.

a.

Solve the equation for n

b.

Use the equation from part (a) to find the lengths of nails with the following
penny sizes: 3, 6, and 10.

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Example 3

The total cost C (in dollars) to participate in a ski club is given by the
literal equation C=85x+60, where x is the number ski trips you take.

a.

Solve the equation for x.

b.

How many ski trips do you take if you spend a total of $315?
$485?

10

Multiple Choice

Question image

Solve x: y=3bx7xy=3bx-7x

1

x=y3b7x=\frac{y}{3b-7}

2

x=y(3b7)x=-y\left(3b-7\right)

3

x=y(3b7)x=y\left(3b-7\right)

4

x=3b7yx=\frac{3b-7}{y}

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Exit ticket

Solve for x: y=3bx-7x

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Solving Literal

Equations

1.5 Day 2

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