what is the value of t? $t-23^\\circ$ $t-12^\\circ$ $t+48^\\circ$ $t = …
$t=83^\circ$
$t=83^\circ$
what is the value of t?
$t-23^\\circ$
$t-12^\\circ$
$t+48^\\circ$
$t = \\square^\\circ$
submit
work it out
not feeling ready yet? these can help:
solve linear equations: mixed review
angle measures
what is the value of t?
$t-23^\\circ$
$t-12^\\circ$
$t+48^\\circ$
$t = \\square^\\circ$
submit
work it out
not feeling ready yet? these can help:
solve linear equations: mixed review
angle measures
The exterior angle of a triangle equals the sum of the two non-adjacent interior angles. So:
$$t+48^\circ=(t-23^\circ)+(t-12^\circ)$$
Combine like terms on the right:
$$t+48^\circ=2t-35^\circ$$
Subtract $t$ and add $35^\circ$ to both sides:
$$48^\circ+35^\circ=2t-t$$
$$83^\circ=t$$
$t=83^\circ$
The exterior angle of a triangle equals the sum of the two non-adjacent interior angles. So:
$$t+48^\circ=(t-23^\circ)+(t-12^\circ)$$
Combine like terms on the right:
$$t+48^\circ=2t-35^\circ$$
Subtract $t$ and add $35^\circ$ to both sides:
$$48^\circ+35^\circ=2t-t$$
$$83^\circ=t$$
$t=83^\circ$
what is the value of t? $t-23^\\circ$ $t-12^\\circ$ $t+48^\\circ$ $t = \\square^\\circ$ submit work it out not feeling ready yet? these can help: solve linear equations: mixed review angle measures
Top-left cell: 180 Top-right cell: 6 Bottom-left cell: 600 Bottom-right cell: 20 Final product: 806
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\(-15\)
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